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JEP is a Java library for parsing and evaluating mathematical expressions.
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/* @author rich
* Created on 14-Dec-2004
*/
package org.lsmp.djep.sjep;
import org.nfunk.jep.*;
/**
* Represents an imutable monomial a x^i * y^j * ... * z^k, a constant.
*
* @author Rich Morris
* Created on 14-Dec-2004
*/
public class Monomial extends AbstractPNode {
PConstant coeff;
PNodeI vars[];
PNodeI powers[];
/**
*
*/
Monomial(PolynomialCreator pc,PConstant coeff,PNodeI vars[],PNodeI powers[]) {
super(pc);
if(vars.length != powers.length)
throw new IllegalArgumentException("Monomial.valueOf length of variables and powers must be equal. they are "+vars.length+" "+powers.length);
this.coeff = coeff;
this.vars = vars;
this.powers = powers;
}
Monomial(PolynomialCreator pc,PConstant coeff,PNodeI var) {
super(pc);
this.coeff = coeff;
this.vars = new PNodeI[]{var};
this.powers = new PNodeI[]{pc.oneConstant};
}
Monomial(PolynomialCreator pc,PConstant coeff,PNodeI var,PNodeI power) {
super(pc);
this.coeff = coeff;
this.vars = new PNodeI[]{var};
this.powers = new PNodeI[]{power};
}
PNodeI valueOf(PConstant coefficient,PNodeI terms[],PNodeI pows[])
{
if(coefficient.isZero()) return pc.zeroConstant;
if(terms.length ==0) return coefficient;
return new Monomial(pc,coefficient,terms,pows);
}
MutiableMonomial toMutiableMonomial()
{
PNodeI newTerms[] = new PNodeI[vars.length];
PNodeI newPows[] = new PNodeI[vars.length];
for(int i=0;i -1, this > arg ---> 1
*/
public int compareTo(PNodeI node)
{
if(node instanceof PConstant) return 1;
if(node instanceof Monomial)
{
Monomial mon = (Monomial) node;
for(int i=0;i=mon.vars.length) return 1;
int res = vars[i].compareTo(mon.vars[i]);
if(res!=0) return res;
res = powers[i].compareTo(mon.powers[i]);
if(res!=0) return res;
}
if(vars.length > mon.vars.length) return 1;
if(vars.length < mon.vars.length) return -1;
return coeff.compareTo(mon.coeff);
}
// compare with first term
int res = vars[0].compareTo(node);
if(res==0)
res = powers[0].compareTo(pc.oneConstant);
return res;
}
private boolean negativePower(PNodeI pow) {
return( pow instanceof PConstant
&& ((PConstant) pow).isNegative());
}
private void printPower(StringBuffer sb,PNodeI pow)
{
if(pow.isOne()) return;
if(pow instanceof PConstant
|| pow instanceof PVariable
|| pow instanceof PFunction)
{
sb.append('^');
sb.append(pow.toString());
}
else
{
sb.append("^(");
sb.append(pow.toString());
sb.append(")");
}
}
public String toString()
{
StringBuffer sb = new StringBuffer();
boolean flag = false;
if( coeff.isMinusOne())
sb.append('-');
else if( coeff.isOne()) { }
else {
sb.append(coeff.toString());
flag = true;
}
// first print positive and complicated powers
int numNeg = 0;
for(int i=0;i0)
{
if(!flag) sb.append('1');
if(numNeg > 1) sb.append("/(");
else sb.append("/");
flag = false;
for(int i=0;i 1) sb.append(")");
}
return sb.toString();
}
public Node toNode() throws ParseException
{
int nCoeff = coeff.isOne() ? 0 : 1;
int numDivisors = 0;
for(int i=0;i0)
args[pos++]=coeff.toNode();
for(int i=0;i0)
{
PNodeI res = vars[i].expand();
for(int j=1;j<=intpow;++j)
mp.expandMul(res);
}
else
mp.expandMul(new Monomial(pc,pc.oneConstant,vars[i].expand(),powers[i]));
}
}
else
mp.expandMul(new Monomial(pc,pc.oneConstant,vars[i].expand(),powers[i]));
}
return mp.toPNode();
}
}