/*
 * This program is free software; you can redistribute it and/or
 * modify it under the terms of the GNU General Public License as
 * published by the Free Software Foundation; either version 2 of the
 * License, or (at your option) any later version.
 *
 * This program is distributed in the hope that it will be useful, but
 * WITHOUT ANY WARRANTY; without even the implied warranty of
 * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOUSE. See the GNU
 * General Public License for more details.
 *
 * You should have recieved a copy of the GNU General Public License
 * along with this program; if not write to the Free Software
 * Foundation, inc., 59 Temple Place, Suite 330, Boston MA 02111-1307
 * USA
 */

package run.elements;

import run.*;

// FILE: c:/temp/krockpackage/Solid.java
import java.util.*;


/**
 * A class that represents ...
 *
 * @author Jonas Forssell
 *
 * @see OtherClasses
 */
public class Solid_Iso_6HG extends Element {
    private Material[] material;
    private Jama.Matrix D;
    private int number_of_integration_points;
    private double xsi;
    private double phi;
    private double etha;
    private double AHR;
    private Jama.Matrix H;
    private Jama.Matrix M;
    private Jama.Matrix N;
    private Jama.Matrix B;
    private Jama.Matrix J;
    private Jama.Matrix J_inv;
    private Jama.Matrix strain;
    private Jama.Matrix dstrain;
    private Jama.Matrix stress;
    private Jama.Matrix[] hforce;
    
    private double [][] elemp;
    
    private Jama.Matrix d;
    private Jama.Matrix f;
    private Jama.Matrix P;
    private double[] W;
    private boolean AHR_is_set;
    private boolean NIP_is_set;
    private boolean Nodes_are_set;
    private boolean Material_is_set;

    /**
     * This is the Solid Isoparametric element. The element can have one or
     * eight integration points. Creation date: (2001-08-10 19:46:30)
     */
    public Solid_Iso_6HG() {
        super();
        type = new String("SOLID_ISO_6HG");

        int i;

        //
        material = new Material[1];

        //
        xsi = 0;
        etha = 0;
        phi = 0;
        node = new Node[8];
        W = new double[1];
        H = new Jama.Matrix(6, 9);
        M = new Jama.Matrix(8, 3);
        d = new Jama.Matrix(24, 1);
        f = new Jama.Matrix(24, 1);

        B = new Jama.Matrix(6, 24);

        D = new Jama.Matrix(3, 8);

        J = new Jama.Matrix(3, 3);

        J_inv = new Jama.Matrix(3, 3);

        P = new Jama.Matrix(9, 9);
        N = new Jama.Matrix(9, 24);

        strain = new Jama.Matrix(6, 1);
        //
        dstrain = new Jama.Matrix(6, 1);
        //
        stress = new Jama.Matrix(6, 1);
        
        hforce = new Jama.Matrix[8];

        for (i = 0; i < 8; i++) {
            hforce[i] = new Jama.Matrix(3, 1);
        }
        
        

        // Setting default value for number of integration points	
        number_of_integration_points = 1;
    }

    /**
     * This method calculates the mass matrix of the element. The matrix is
     * lumped, i.e. the mass is concentrated to the element nodes. There is a
     * consistent way of determining the mass distribution by using the HRZ
     * Lumping Scheme 1. Compute the diagonal coefficients of the consistent
     * mass matrix 2. Compute the total mass of the element m 3. Compute a
     * number s by adding the diagonal coefficients Mii associated with
     * translational d.o.f (but not rotational d.o.f, if any)  that are
     * mutually parallell and in the same direction 4. Scale all the diagonal
     * coefficients by multiplying them by the ratio m/s, thus preserving the
     * total mass of the element. The mass matrix m = integral
     * (densityN_transposeNdV) This integral can be translated into a gauss
     * point summation. Creation date: (25/12/01 %T)
     */
    public void assembleMassMatrix()
        throws IllegalArgumentException
    {
        int i;
        int j;
        int k;
        Jama.Matrix mass;
        double total_mass;
        double s;
        double det_j;

        // Initialize mass
        mass = new Jama.Matrix(24, 24);
        total_mass = 0;
        s = 0;

        /* This element has 8 nodes and with 3 direction each. This gives a 24x24 matrix.
         * The matrix will be different for each integration point. */

        // Define M (the node coordinate matrix)
        for (j = 0; j < 8; j++) {
            M.set(j, 0, node[j].getX_pos());
            M.set(j, 1, node[j].getY_pos());
            M.set(j, 2, node[j].getZ_pos());
        }

        // Now, start by computing N, via D 
        // Compute D. Use only one integration point. Then xsi=phi=etha=0
        calculateD(0, 0, 0);

        // Create the N matrix by expanding the D matrix
        calculateN();

        // Now, do the matrix calculation to derive the jacobian.
        J = D.times(M);
        det_j = J.det();

        // Sum up the mass contribution (The weight function for one gauss point is 2^3 = 8)
        mass = N.transpose().times(N).times(material[0].getDensity())
                .times(det_j).times(8.0);

        // Keep only the diagonal elements
        for (j = 0; j < 24; j++) {
            for (k = 0; k < 24; k++) {
                mass.set(j, k, (j == k) ? mass.get(j, k) : 0);
            }
        }
        

        /* Now, we have the 24x24 mass matrix. Move on to step 2, compute total mass of the element.
         * The total mass is equal to the volume integrand of density. Gauss translation means
         * sum[density*jacobian*weightfunction] over all integration points.*/
        // Compute D
        //calculateD(0, 0, 0);

        // Now, do the matrix calculation to derive the jacobian.
        //J = D.times(M);

        // Sum up the mass contribution (Weight function 2^3 = 8)
        total_mass = material[0].getDensity() * det_j * 8;

        // Check mass for element
        if (total_mass <= 0) {
            throw new IllegalArgumentException(
                "Error in Solid Hexahedron Element " + number +
                ". Element mass is zero or negative.\nMaterial density: " +
                material[0].getDensity()
            );
        }

        if (det_j <= 0) {
            throw new IllegalArgumentException(
                "Error in Solid Hexahedron Element " + number +
                ". Element Volume is zero or negative. Check node defintion in indata file."
            );
        }

        // Third stage is to compute a scaling factor s using u-direction for all nodes
        for (i = 0; i < 8; i++) {
            s += mass.get(3 * i, 0);
        }

        //Fourth stage is to scale all diagonal coefficients using total_mass/s as a scaling factor
        for (i = 0; i < 24; i++) {
            mass.set(i, i, (mass.get(i, i) * total_mass) / s);
        }

       
        // We now have a lumped mass matrix stored in the mass matrix. It must be distributed to the nodes.
        // Use only the u-component. Assume the others are the same. (They should be)
        for (i = 0; i < 8; i++) {
            node[i].addMass(mass.get(3 * i, 3 * i) / 8.0);
        }

        // That's it! Finish.
    }

    /**
     * Insert the method's description here. Creation date: (25/12/01 %T)
     */
    public void calculateContactForces() {
    }

    /**
     * Calculates the D-matrix for integration point i Creation date: (05/01/02
     * %T)
     *
     * @param integration_point int
     */
    private void calculateD(double xsi, double phi, double etha) {
        // Calculate the D-matrix for integration point i
        //  WAS CHANGED TO REFLECT PARAMETRIC COORDINATES OF HOURGLASS
        D.set(0, 0, -(1.0 / 8) );
        D.set(0, 1, +(1.0 / 8) );
        D.set(0, 2, +(1.0 / 8) );
        D.set(0, 3, -(1.0 / 8) );
        D.set(0, 4, -(1.0 / 8) );
        D.set(0, 5, +(1.0 / 8) );
        D.set(0, 6, +(1.0 / 8) );
        D.set(0, 7, -(1.0 / 8) );

        //
        D.set(1, 0, -(1.0 / 8) );
        D.set(1, 1, -(1.0 / 8) );
        D.set(1, 2,  (1.0 / 8) );
        D.set(1, 3,  (1.0 / 8) );
        D.set(1, 4, -(1.0 / 8) );
        D.set(1, 5, -(1.0 / 8) );
        D.set(1, 6,  (1.0 / 8) );
        D.set(1, 7,  (1.0 / 8) );

        //
        D.set(2, 0, -(1.0 / 8) );
        D.set(2, 1, -(1.0 / 8) );
        D.set(2, 2, -(1.0 / 8) );
        D.set(2, 3, -(1.0 / 8) );
        D.set(2, 4,  (1.0 / 8) );
        D.set(2, 5,  (1.0 / 8) );
        D.set(2, 6,  (1.0 / 8) );
        D.set(2, 7,  (1.0 / 8) );
    }

    /**
     * Insert the method's description here. Creation date: (25/12/01 %T)
     */
    public void calculateExternalForces(double currtime) {
    }

    /**
     * Calculates the N-matrix for integration point i Creation date: (05/01/02
     * %T)
     */
    private void calculateN() {
        // Calculate the N-matrix for integration point i by expanding the D-matrix
        N.setMatrix(0, 2, 0, 0, D.getMatrix(0, 2, 0, 0));
        N.setMatrix(3, 5, 1, 1, D.getMatrix(0, 2, 0, 0));
        N.setMatrix(6, 8, 2, 2, D.getMatrix(0, 2, 0, 0));
        N.setMatrix(0, 2, 3, 3, D.getMatrix(0, 2, 1, 1));
        N.setMatrix(3, 5, 4, 4, D.getMatrix(0, 2, 1, 1));
        N.setMatrix(6, 8, 5, 5, D.getMatrix(0, 2, 1, 1));
        N.setMatrix(0, 2, 6, 6, D.getMatrix(0, 2, 2, 2));
        N.setMatrix(3, 5, 7, 7, D.getMatrix(0, 2, 2, 2));
        N.setMatrix(6, 8, 8, 8, D.getMatrix(0, 2, 2, 2));
        N.setMatrix(0, 2, 9, 9, D.getMatrix(0, 2, 3, 3));
        N.setMatrix(3, 5, 10, 10, D.getMatrix(0, 2, 3, 3));
        N.setMatrix(6, 8, 11, 11, D.getMatrix(0, 2, 3, 3));
        N.setMatrix(0, 2, 12, 12, D.getMatrix(0, 2, 4, 4));
        N.setMatrix(3, 5, 13, 13, D.getMatrix(0, 2, 4, 4));
        N.setMatrix(6, 8, 14, 14, D.getMatrix(0, 2, 4, 4));
        N.setMatrix(0, 2, 15, 15, D.getMatrix(0, 2, 5, 5));
        N.setMatrix(3, 5, 16, 16, D.getMatrix(0, 2, 5, 5));
        N.setMatrix(6, 8, 17, 17, D.getMatrix(0, 2, 5, 5));
        N.setMatrix(0, 2, 18, 18, D.getMatrix(0, 2, 6, 6));
        N.setMatrix(3, 5, 19, 19, D.getMatrix(0, 2, 6, 6));
        N.setMatrix(6, 8, 20, 20, D.getMatrix(0, 2, 6, 6));
        N.setMatrix(0, 2, 21, 21, D.getMatrix(0, 2, 7, 7));
        N.setMatrix(3, 5, 22, 22, D.getMatrix(0, 2, 7, 7));
        N.setMatrix(6, 8, 23, 23, D.getMatrix(0, 2, 7, 7));
    }

    /**
     * This method will calculate the nodal forces resulting from the stresses
     * in the element. The forces are all added up in a force matrix f with
     * the following format: f = [ fx1 fy1 fz1 fx2 fy2 ..... fz8 ] Creation
     * date: (25/12/01 %T)
     */
    public void calculateNodalForces(int dummy, double dt) {
        int n;
        int i, j, k, l;
        Jama.Matrix global_force;
        double A = 0;
        double vol = 0;
        double S0 = 0;
        double G = 0;
        double X[][];
        double V[][];
        double BB[][];
        double GS[][]= {{ 1., 1.,-1.,-1.,-1.,-1., 1., 1.},
                        { 1.,-1.,-1., 1.,-1., 1., 1.,-1.},
                        { 1.,-1., 1.,-1., 1.,-1., 1.,-1.},
                        {-1., 1.,-1., 1., 1.,-1., 1.,-1.}};
        double GB[][]= {{ 1., 1.,-1.,-1.,-1.,-1., 1., 1.},
                        { 1.,-1.,-1., 1.,-1., 1., 1.,-1.},
                        { 1.,-1., 1.,-1., 1.,-1., 1.,-1.},
                        {-1., 1.,-1., 1., 1.,-1., 1.,-1.}};
        
        
        /* The nodal force array is the sum of all integration point contributions times the gauss weight factor.
         * In this particular element, where the order of gauss evaluation is 2, the weight factor is 1 and the
         * multiplication is therefore not done. Otherwise, the expression would have been:
         *
         *         f = B.transpose().times(stress[i]).times(J.det()).times(weightfactor);
         *
         * Since this method is called once for every integration point, this will happen.
         * Start by calculating the force vector contribution */
        f = B.transpose().times(stress).times(J.det()).times(8);

        /* Now, all the node contributions are represented in this matrix. It needs to be split up.
         * Each node contribution must then be added to each node
         */
        
        
        for (n = 0; n < 8; n++) {
            // Split up; extract a 3x1 matrix from the large matrix. global_force = [ fxN fyN fzN ]
            global_force = f.getMatrix(3 * n, (3 * n) + 2, 0, 0);

            // Add to node (Internal forces are subtracted)
            node[n].addInternalForce(global_force.times(-1.0));
        }

        // the jama is realy time consuming and ineficient for small mtrices... 
        // I prefer arrays, instead... Sorry.
        BB = B.getArray();
        vol = 8*J.det();

        /*
        
        GS=GB; // I don't know if this will work, but...
        for(i=0; i<8; i++) {
            for(j=0; i<3; j++) {
                A=A+BB[i][j]*BB[i][j];
                S0=BB[i][j]/vol;
                for(k=0; k<4; k++) {
                    //GS[i][k]=GB[i][k];
                    for(l=0; l<8; l++) {
                        GS[i][k] = GS[i][k] - S0 * X[l][j]*GB[l][k];
                    }
                }
            }
        }
        
        
        // Shear modulus... Need to be used here... Please help in doing so...
        G= (material[0].getYoungsModulus())/(2*(1+(material[0].getNu())));
        
        // Global time step, dt,  is needed here... How to get it?
        // AHR is an user defined parameter to control HG... we need it together 
        // with the material properties...
        A= dt*AHR*(material[0].getYoungsModulus()+G+G)*A/(24*vol);
        for(i=0; i<3; i++) {
            for(k=0; k<4; k++) {
                S0=0.;
                for( j=0; j<8; j++) {
                    S0= S0 + GS[j][k]*V[i][j];
                }
                S0=elemp[i][k]+A*S0;
                elemp[i][k]=S0;
                for( j=0; j<8; j++) {
                    // We need to add the hour glass stabilization force to
                    // the global force vector... The indices are a little confusing
                    // but it works...
                    //    i is the direction (x, y or z)
                    //    j is the local node number
                    //    k is the assiciated HG mode
                    // F[i][j]=F[i][j]+S0*GS[j][k];
                    hforce[j].set(i,1,hforce[j].get(i,1)+S0*GS[j][k]);
                }               
            }
        }
        
        for (i=0; i<8; i++)
            node[i].addHourglassForce(hforce[i]);
*/      
    }

    /**
     * Definition of strain vector is [exx eyy ezz gammaxy gammayz gammxz] The
     * strain is derived as strain = B  d where d is an array of node
     * displacements d = [u1 v1 w1 u2 v2 w2 .... w8] The B-matrix is derived
     * from three main matrices, H, J and D according to: strain = HPN where P
     * expanded version of the inverted jacobian J N is an expanded version of
     * D J is called the jacobian. It consists of an array M which includes
     * the node coordinates and the D matrix again as: J = DM H is a coupling
     * matrix. H is defined in the setInitialConditions method since it is not
     * dependent on any variable. Note, this method is run several times. i is
     * the number of the integration point currently run. Creation date:
     * (25/12/01 %T)
     *
     * @param tstep double
     */
    public void calculateStrain(double tstep, int i) {
        int j;

        // Calculate the D-matrix
        calculateD(xsi, phi, etha);

        // Create the N matrix by expanding the D matrix
        calculateN();

        // Update M (the node coordinate matrix)
        for (j = 0; j < 8; j++) {
            M.set(j, 0, node[j].getX_pos());
            M.set(j, 1, node[j].getY_pos());
            M.set(j, 2, node[j].getZ_pos());
        }

        // And determine the displacement matrix (difference between old, one timestep ago and new node positions)
        for (j = 0; j < 8; j++) {
            d.set(3 * j, 0, node[j].getX_dpos());
            d.set((3 * j) + 1, 0, node[j].getY_dpos());
            d.set((3 * j) + 2, 0, node[j].getZ_dpos());
        }

        // Now, do the matrix calculation to derive the jacobian.
        J = D.times(M);

        // Now, create the P matrix by first inverting it..
        J_inv = J.inverse();

        // ... and then expanding it
        P.setMatrix(0, 2, 0, 2, J_inv);
        P.setMatrix(3, 5, 3, 5, J_inv);
        P.setMatrix(6, 8, 6, 8, J_inv);

        // Now, calculate the B matrix	
        B = H.times(P.times(N));

        // Finally, calculate the strain increment array for this integration point
        dstrain = B.times(d);
    }

    /**
     * This method calculates the stresses in each integration point based on
     * old strain, strain increment and old stress. The material law will
     * update the strain and stress matrices to new values using constitutive
     * law and strain increment dstrain. The stresses are: [Sxx Syy Szz Sxy
     * Syz Sxz]T (or [sigmaxx sigmayy sigmazz tauxy tauyz tauxz]T). Note tauxz
     * = tauzx and so on. Creation date: (25/12/01 %T)
     */
    public void calculateStress(int i, double timestep) {
        // i is the current integration point.
        material[i].calculateStressThreeDimensional(
            strain, dstrain, stress, timestep
        );
    }

    /**
     * The critical timestep for a solid element is related to the minimum
     * distance through the element. This can normally be found by dividing
     * the element volume by the largest side area. However, in this special
     * case with a hexahedron, the easiest way is to to calculate the shortest
     * edge length since this is always the critical length. Creation date:
     * (25/12/01 %T)
     *
     * @param current_timestep double
     *
     * @return double
     */
    public double checkTimestep(double current_timestep) {
        double critical_length;
        double timestep;
        double c;

        // Lower edges
        critical_length = Math.sqrt(
                ((node[1].getX_pos() - node[0].getX_pos()) * (node[1].getX_pos() -
                node[0].getX_pos())) +
                ((node[1].getY_pos() - node[0].getY_pos()) * (node[1].getY_pos() -
                node[0].getY_pos())) +
                ((node[1].getZ_pos() - node[0].getZ_pos()) * (node[1].getZ_pos() -
                node[0].getZ_pos()))
            );

		c = Math.sqrt(
                ((node[2].getX_pos() - node[1].getX_pos()) * (node[2].getX_pos() -
                node[1].getX_pos())) +
                ((node[2].getY_pos() - node[1].getY_pos()) * (node[2].getY_pos() -
                node[1].getY_pos())) +
                ((node[2].getZ_pos() - node[1].getZ_pos()) * (node[2].getZ_pos() -
                node[1].getZ_pos()))
            );

		if (c > 0) critical_length = Math.min(
				critical_length,c
            );


        c = Math.sqrt(
                    ((node[3].getX_pos() - node[2].getX_pos()) * (node[3].getX_pos() -
                    node[2].getX_pos())) +
                    ((node[3].getY_pos() - node[2].getY_pos()) * (node[3].getY_pos() -
                    node[2].getY_pos())) +
                    ((node[3].getZ_pos() - node[2].getZ_pos()) * (node[3].getZ_pos() -
                    node[2].getZ_pos()))
                );

		if (c > 0) critical_length = Math.min(
				critical_length,c
            );


        c = Math.sqrt(
                    ((node[0].getX_pos() - node[3].getX_pos()) * (node[0].getX_pos() -
                    node[3].getX_pos())) +
                    ((node[0].getY_pos() - node[3].getY_pos()) * (node[0].getY_pos() -
                    node[3].getY_pos())) +
                    ((node[0].getZ_pos() - node[3].getZ_pos()) * (node[0].getZ_pos() -
                    node[3].getZ_pos()))
                );

        // Upper edges
		if (c > 0) critical_length = Math.min(
				critical_length,c
            );

        c = Math.sqrt(
                    ((node[5].getX_pos() - node[4].getX_pos()) * (node[5].getX_pos() -
                    node[4].getX_pos())) +
                    ((node[5].getY_pos() - node[4].getY_pos()) * (node[5].getY_pos() -
                    node[4].getY_pos())) +
                    ((node[5].getZ_pos() - node[4].getZ_pos()) * (node[5].getZ_pos() -
                    node[4].getZ_pos()))
                );

		if (c > 0) critical_length = Math.min(
				critical_length,c
            );

        c = Math.sqrt(
                    ((node[6].getX_pos() - node[5].getX_pos()) * (node[6].getX_pos() -
                    node[5].getX_pos())) +
                    ((node[6].getY_pos() - node[5].getY_pos()) * (node[6].getY_pos() -
                    node[5].getY_pos())) +
                    ((node[6].getZ_pos() - node[5].getZ_pos()) * (node[6].getZ_pos() -
                    node[5].getZ_pos()))
                );

		if (c > 0) critical_length = Math.min(
				critical_length,c
            );

        c = Math.sqrt(
                    ((node[7].getX_pos() - node[6].getX_pos()) * (node[7].getX_pos() -
                    node[6].getX_pos())) +
                    ((node[7].getY_pos() - node[6].getY_pos()) * (node[7].getY_pos() -
                    node[6].getY_pos())) +
                    ((node[7].getZ_pos() - node[6].getZ_pos()) * (node[7].getZ_pos() -
                    node[6].getZ_pos()))
                );

		if (c > 0) critical_length = Math.min(
				critical_length,c
            );

        c =  Math.sqrt(
                    ((node[4].getX_pos() - node[7].getX_pos()) * (node[4].getX_pos() -
                    node[7].getX_pos())) +
                    ((node[4].getY_pos() - node[7].getY_pos()) * (node[4].getY_pos() -
                    node[7].getY_pos())) +
                    ((node[4].getZ_pos() - node[7].getZ_pos()) * (node[4].getZ_pos() -
                    node[7].getZ_pos()))
                );

		if (c > 0) critical_length = Math.min(
				critical_length,c
            );

        // Vertical edges
        c = Math.sqrt(
                    ((node[4].getX_pos() - node[0].getX_pos()) * (node[4].getX_pos() -
                    node[0].getX_pos())) +
                    ((node[4].getY_pos() - node[0].getY_pos()) * (node[4].getY_pos() -
                    node[0].getY_pos())) +
                    ((node[4].getZ_pos() - node[0].getZ_pos()) * (node[4].getZ_pos() -
                    node[0].getZ_pos()))
                );

		if (c > 0) critical_length = Math.min(
				critical_length,c
            );

        c = Math.sqrt(
                    ((node[5].getX_pos() - node[1].getX_pos()) * (node[5].getX_pos() -
                    node[1].getX_pos())) +
                    ((node[5].getY_pos() - node[1].getY_pos()) * (node[5].getY_pos() -
                    node[1].getY_pos())) +
                    ((node[5].getZ_pos() - node[1].getZ_pos()) * (node[5].getZ_pos() -
                    node[1].getZ_pos()))
                );

		if (c > 0) critical_length = Math.min(
				critical_length,c
            );

        c = Math.sqrt(
                    ((node[6].getX_pos() - node[2].getX_pos()) * (node[6].getX_pos() -
                    node[2].getX_pos())) +
                    ((node[6].getY_pos() - node[2].getY_pos()) * (node[6].getY_pos() -
                    node[2].getY_pos())) +
                    ((node[6].getZ_pos() - node[2].getZ_pos()) * (node[6].getZ_pos() -
                    node[2].getZ_pos()))
                );

		if (c > 0) critical_length = Math.min(
				critical_length,c
            );

        c = Math.sqrt(
                    ((node[7].getX_pos() - node[3].getX_pos()) * (node[7].getX_pos() -
                    node[3].getX_pos())) +
                    ((node[7].getY_pos() - node[3].getY_pos()) * (node[7].getY_pos() -
                    node[3].getY_pos())) +
                    ((node[7].getZ_pos() - node[3].getZ_pos()) * (node[7].getZ_pos() -
                    node[3].getZ_pos()))
                );

		if (c > 0) critical_length = Math.min(
				critical_length,c
            );

        //
        timestep = critical_length / material[0].wavespeedThreeDimensional(
                0.0, 0.0
            );

        // Now, return the smallest of the suggested and the calculated timestep. 
        // The smallest element will decide the timestep for the whole simulation.
        return Math.min(timestep, current_timestep);
    }

    /**
     * Insert the method's description here. Creation date: (26/12/01 %T)
     *
     * @return int
     */
    public int getNumberOfIntegrationPoints() {
        return number_of_integration_points;
    }

    /**
     * Insert the method's description here. Creation date: (25/12/01 %T)
     *
     * @param arg1 java.lang.String
     * @param arg2 java.lang.String
     * @param arg3 java.lang.String
     * @param lineno int
     * @param nodelist java.util.Vector
     * @param materiallist java.util.Vector
     */
    public void parse_Fembic(
        Token[] param, int lineno, RplVector nodelist, RplVector materiallist,
        RplVector loadlist, Hashtable nodetable
    )
        throws java.text.ParseException
    {
        int nodenumber;
        int j;
        int i = 0;

        while (i < param.length) {
            // The nodes of the element are defined
            if (
                param[i].getw().toUpperCase().equals("NODES") &&
                param[i + 1].getw().toUpperCase().equals("=")
            ) {
                // Assume now that the nodes are delivered in param3, with the format
                // [nodenr,nodenr,nodenr,nodenr,nodenr,nodenr,nodenr,nodenr]
                if (
                    ! param[i + 2].getw().toUpperCase().startsWith("[") ||
                    ! param[i + 2].getw().toUpperCase().endsWith("]")
                ) {
                    throw new java.text.ParseException(
                        "Error, node number definition should be [nodenr1,nodenr2,nodenr3,nodenr4,nodenr5,nodenr6,nodenr7,nodenr8]",
                        lineno
                    );
                }

                // Ok, now find the numbers
                try {
                    for (j = 0; j < 8; j++) {
                        node[j] = super.findNode(
                                super.getNodeNumber(j + 1, param[i + 2].getw()),
                                nodetable
                            );
                    }
                } catch (IllegalArgumentException e) {
                    throw new java.text.ParseException(e.getMessage(), lineno);
                }

                i += 3;
                Nodes_are_set = true;
            } else
            // The material of the element is defined
            if (
                param[i].getw().toUpperCase().equals("MATERIAL") &&
                param[i + 1].getw().toUpperCase().equals("=")
            ) {
                // Assume now that the material name is delivered in param3
                try {
                    // We want the handle to the material object.
                    material[0] = super.findMaterial(
                            param[i + 2].getw().toUpperCase(), materiallist
                        );
                    i += 3;
                    Material_is_set = true;
                } catch (IllegalArgumentException e) {
                    throw e;
                }
            } else
            // The cross section area of the element is defined
            if (
                param[i].getw().toUpperCase().equals("NIP") &&
                param[i + 1].getw().toUpperCase().equals("=")
            ) {
                // The value of the cross section area is in param4. Set this in the element
                number_of_integration_points = (int) param[i + 2].getn();
                i += 3;
                NIP_is_set = true;
            }  else
                // The cross section area of the element is defined
                if (
                    param[i].getw().toUpperCase().equals("AHR") &&
                    param[i + 1].getw().toUpperCase().equals("=")
                ) {
                    // The value of the cross section area is in param4. Set this in the element
                    AHR = param[i + 2].getn();
                    i += 3;
                    AHR_is_set = true;
                } else {
                // Neither material or nodes are defined. Then the parameter is wrong.
                throw new java.text.ParseException(
                    "Unknown Solid (Hexahedran) element parameter ", lineno
                );
            }
        }
    }

	/**
     * Checks that all mandatory variables have been set
     */
    public void checkIndata()
        throws IllegalArgumentException
    {
        // Check that all the required parameters have been parsed
        if (! Nodes_are_set) {
            throw new IllegalArgumentException(
                "No nodes defined for Solid_Iso_6 element nr" + number
            );
        }

        if (! Material_is_set) {
            throw new IllegalArgumentException(
                "No Material defined for Solid_Iso_6 element nr" + number
            );
        }

        if (! AHR_is_set) {
            throw new IllegalArgumentException(
                "No Hourglass parameter AHR set for Solid_Iso_6HG element nr" + number
            );
        }
    }

    /**
     * This method returns true if an element has failed. Creation date:
     * (25/12/01 %T)
     *
     * @return int
     */
    public void checkIfFailed() {
    }

    /**
     * This method is used to create the lines needed in the result file. The
     * method returns a string which is printed directly. However, due to the
     * fact that the line may be different depending on what is requested to
     * be printed and that the number of methods should be kept down, the
     * first parameter here is a control parameter. This parameter describes
     * what should be printed. The second parameter is a required input when
     * gauss point results are to be printed. Creation date: (09/12/01 %T)
     *
     * @param ctrl int
     * @param gpn int
     *
     * @return java.lang.String
     */
    public String print_Gid(int ctrl, int gpn) {
        String out;

        switch (ctrl) {
        case MESH_HEADER:

            /* Print the header for the mesh.
             * In this case, the type of element is Hexahedra (6-sided solid element) and it uses 8 nodes
             */
            out = new String(
                    "MESH \"MeshType" + type +
                    "\" Dimension 3 ElemType Hexahedra Nnode 8\n"
                );

            return out;

        case MESH:

            /* Print the element number and connected nodes */
            out = new String(
                    number + "\t" + node[0].getNumber() + "\t" +
                    node[1].getNumber() + "\t" + node[2].getNumber() + "\t" +
                    node[3].getNumber() + "\t" + node[4].getNumber() + "\t" +
                    node[5].getNumber() + "\t" + node[6].getNumber() + "\t" +
                    node[7].getNumber() + "\n"
                );

            return out;

        case RESULT_HEADER:

            /* Print the header of the result file, for the block of Hexahedra (solid) elements.
             *  The element has eight gauss points where the results are calculated. They are placed on the natural positions
             *  which is where the gauss coordinates are most accurate.
             */
            out = new String(
                    "GaussPoints \"Type" + type +
                    "\" ElemType Hexahedra \"MeshType" + type + "\"\n"
                );
            out += ("Number Of Gauss Points: " + number_of_integration_points +
            "\n");
            out += "Nodes Not Included\n"; // There are no gauss points in the nodes.
            out += "Natural Coordinates: Given\n"; // They are on the optimum gauss coordinates instead, which GID will know by default when this switch is set to internal.

            if (number_of_integration_points == 1) {
                out += "0.0 0.0 0.0\n";
            } else if (number_of_integration_points == 8) {
                out += "-0.57735 -0.57735 -0.57735\n";
                out += "0.57735 -0.57735 -0.57735\n";
                out += "0.57735 0.57735 -0.57735\n";
                out += "-0.57735 0.57735 -0.57735\n";
                out += "-0.57735 -0.57735 0.57735\n";
                out += "0.57735 -0.57735 0.57735\n";
                out += "0.57735 0.57735 0.57735\n";
                out += "-0.57735 0.57735 0.57735\n";
            }

            out += "End GaussPoints\n";

            return out;

        case RESULT_SUB_HEADER:

            /* Print the subheader for the resultfile to initate each block of data from this element type
               First parameter:         Kind of results ( 1= scalar, 2=vector, 3=matrix, 4=2D plane deformation matrix, 5=Main stresser, 6=Euler angles (for local axes)
               Second param:         Location of the data (1= on the nodes, 2= in the gauss points);
               Third param:                Will there be a description on the results button in GID? (0= Make one up GID! 1= Yes, a description will be given)
               Fourth param:                Specify the name of the gauss point set that will be used "name"
             */
            out = new String(" 3 2 0 \"Type" + type + "\"\n");

            return out;

        case RESULT_STRESS_GLOBAL:

            /* Print the Gauss stresses for this element and the requested gauss point. */
            if (gpn == 0) {
                out = new String(number + " "); // Element number must start the first gauss point results
            } else {
                out = new String(""); // The rest of the lines will have no initial element number
            }

/*            
            
            // The result is printed as [Sxx Syy Szz Sxy Syz Sxz]
            out += (stress[gpn].get(0, 0) + "\t" + stress[gpn].get(1, 0) +
            "\t" + stress[gpn].get(2, 0) + "\t" + stress[gpn].get(3, 0) + "\t" +
            stress[gpn].get(4, 0) + "\t" + stress[gpn].get(5, 0) + "\n");
*/
            return out;

        case RESULT_STRAIN_GLOBAL:

            /* Print the Gauss stresses for this element and the requested gauss point. */
            if (gpn == 0) {
                out = new String(number + " "); // Element number must start the first gauss point results
            } else {
                out = new String(""); // The rest of the lines will have no initial element number
            }

            
/*
            // The result is printed as [Sxx Syy Szz Sxy Syz Sxz]
            out += (strain[gpn].get(0, 0) + "\t" + strain[gpn].get(1, 0) +
            "\t" + strain[gpn].get(2, 0) + "\t" + strain[gpn].get(3, 0) + "\t" +
            strain[gpn].get(4, 0) + "\t" + strain[gpn].get(5, 0) + "\n");
*/
            return out;

        default:
            return new String("");
        }
    }


    /**
     * This method is used to create the lines needed in the result file. The
     * method returns a string which is printed directly. However, due to the
     * fact that the line may be different depending on what is requested to
     * be printed and that the number of methods should be kept down, the
     * first parameter here is a control parameter. This parameter describes
     * what should be printed. The second parameter is a required input when
     * gauss point results are to be printed. Creation date: (09/12/01 %T)
     *
     * @param ctrl The control number to say if a header of result file is to
     *        be printed.
     * @param gpn The gauss point number.
     *
     * @return java.lang.String
     */
    public String print_Fembic(int ctrl, int gpn) {
        String out;

        switch (ctrl) {

        case MESH:

            /* Print the element number and connected nodes */
            out = new String(
                    number + "\t nodes = [" + node[0].getNumber() + "," 
                    + node[1].getNumber() + ","
                    + node[2].getNumber() + ","
                    + node[3].getNumber() + ","
                    + node[4].getNumber() + ","
                    + node[5].getNumber() + ","
                    + node[6].getNumber() + ","
                    + node[7].getNumber() + "]\t"
                    + "material = " + material[0].getName() + "\t"
                );


            if (NIP_is_set) 
            	out += " nip = " + number_of_integration_points;

			out += "\n";

            return out;


        default:
            return new String("");
        }
    }




    /**
     * Insert the method's description here. Creation date: (27/09/01 %T)
     */
    public void setInitialConditions()
        throws IllegalArgumentException
    {
        double t = 1.0 / Math.sqrt(3);
        int i;
        int j;

        /* Make a local copy of the material object and keep it inside the element.
         * The reason for this is twofold.
         * 1. The material law is now tied to the element and will remember the element properties and history
         * 2. Since the material is cloned now, after Initialize, all the parameters are defined in the material object and are
         * now automatically transferred to the local copy.
         *
         * Note that one copy of the materiallaw is required for each intergration point in the element.
         */
        try {
            for (i = 0; i < number_of_integration_points; i++) {
                material[i] = (Material) material[0].copy();
            }
        } catch (CloneNotSupportedException e) {
            System.err.println("Object cannot clone");
        }

        // Now call any necessary initialisations in the law.
        for (i = 0; i < number_of_integration_points; i++) {
            material[i].setInitialConditions();
        }

        //
        // Define all important matrices
        //
        // For a single gauss point per element

/*        
        if (number_of_integration_points == 1) {
            xsi[0] = 0;
            etha[0] = 0;
            phi[0] = 0;
            W[0] = 2.0;
        } else
        // For eight gauss points per element
         {
            xsi[0] = -t;
            xsi[1] = -t;
            xsi[2] = -t;
            xsi[3] = -t;
            xsi[4] = t;
            xsi[5] = t;
            xsi[6] = t;
            xsi[7] = t;

            //
            etha[0] = -t;
            etha[1] = -t;
            etha[2] = t;
            etha[3] = t;
            etha[4] = -t;
            etha[5] = -t;
            etha[6] = t;
            etha[7] = t;

            //
            phi[0] = t;
            phi[1] = -t;
            phi[2] = -t;
            phi[3] = t;
            phi[4] = t;
            phi[5] = -t;
            phi[6] = -t;
            phi[7] = t;

            //
            W[0] = 1.0;
            W[1] = 1.0;
            W[2] = 1.0;
            W[3] = 1.0;
            W[4] = 1.0;
            W[5] = 1.0;
            W[6] = 1.0;
            W[7] = 1.0;
        }
*/
        H.set(0, 0, 1.0);
        H.set(0, 1, 0);
        H.set(0, 2, 0);
        H.set(0, 3, 0);
        H.set(0, 4, 0);
        H.set(0, 5, 0);
        H.set(0, 6, 0);
        H.set(0, 7, 0);
        H.set(0, 8, 0);

        //
        H.set(1, 0, 0);
        H.set(1, 1, 0);
        H.set(1, 2, 0);
        H.set(1, 3, 0);
        H.set(1, 4, 1.0);
        H.set(1, 5, 0);
        H.set(1, 6, 0);
        H.set(1, 7, 0);
        H.set(1, 8, 0);

        //
        H.set(2, 0, 0);
        H.set(2, 1, 0);
        H.set(2, 2, 0);
        H.set(2, 3, 0);
        H.set(2, 4, 0);
        H.set(2, 5, 0);
        H.set(2, 6, 0);
        H.set(2, 7, 0);
        H.set(2, 8, 1.0);

        //
        H.set(3, 0, 0);
        H.set(3, 1, 1.0);
        H.set(3, 2, 0);
        H.set(3, 3, 1.0);
        H.set(3, 4, 0);
        H.set(3, 5, 0);
        H.set(3, 6, 0);
        H.set(3, 7, 0);
        H.set(3, 8, 0);

        //
        H.set(4, 0, 0);
        H.set(4, 1, 0);
        H.set(4, 2, 0);
        H.set(4, 3, 0);
        H.set(4, 4, 0);
        H.set(4, 5, 1.0);
        H.set(4, 6, 0);
        H.set(4, 7, 1.0);
        H.set(4, 8, 0);

        //
        H.set(5, 0, 0);
        H.set(5, 1, 0);
        H.set(5, 2, 1.0);
        H.set(5, 3, 0);
        H.set(5, 4, 0);
        H.set(5, 5, 0);
        H.set(5, 6, 1.0);
        H.set(5, 7, 0);
        H.set(5, 8, 0);

        // Set all elements in N to zero
        for (i = 0; i < 9; i++) {
            for (j = 0; j < 24; j++) {
                N.set(i, j, 0.0);
            }
        }

        // Set all elements in P to zero
        for (i = 0; i < 9; i++) {
            for (j = 0; j < 9; j++) {
                P.set(i, j, 0.0);
            }
        }
    }

    /**
     * This method calculates the local coordinate system for the element. The
     * method returns a handle to the system and this matrix is then stored in
     * the local_coordinate_system for later use. The matrix can be used in
     * the transformation of displacements and forces between the local and
     * global coordinates. However, in this element, the transformation is
     * made automatically in the matrix algebra of calculating the element
     * strains (they are derived in global directions) Creation date:
     * (25/12/01 %T)
     */
    public void updateLocalCoordinateSystem() {
    }


}

