toms/494  Low order, no spatial error control.

 	toms/553  M3RK Werner, no spatial error control.

 	cheney-kincaid/pde1.f   Text. Also 2, 3.

 	ode/rkc.f  
	for:  	explicit solver for parabolic PDEs
 	by:  	Sommeijer, Shampine, Verwer
 	ref:  	J. Comp. Appl. Math., submitted 1997
 	prec:  	double
 	lang:  	Fortran77
 	alg:  	second-order explicit Runge-Kutta-Chebyshev formulae

 	toms/690
 	ref:  	TOMS 17,2
 	for:  	chebyshev polynomial software for elliptic-parabolic systems of pdes

        No error control.

 	toms/494
 	keywords:  	partial and ordinary differential equations, method of lines
 	gams:  	I2a1a
 	title:  	PDEONE
 	for:  	systems of nonlinear parabolic partial differential equations in one space dimension
 	alg:  	method of lines
 	by:  	R.F. Sincovec and N.K. Madsen
 	ref:  	ACM TOMS 1 (1975) 261-263

        Fixed order difference approximations. No error control.

 	ode/rkc.f
 	for:  	explicit solver for parabolic PDEs
 	by:  	Sommeijer, Shampine, Verwer
 	ref:  	J. Comp. Appl. Math., submitted 1997
 	prec:  	double
 	lang:  	Fortran77
 	alg:  	second-order explicit Runge-Kutta-Chebyshev formulae
 	gams:  	I1a1a

        No spatial error control,

 	toms/540
 	keywords:  	collocation, PDE, method of lines
 	gams:  	I2a1a,I2a2
 	title:  	PDECOL
 	for:  	coupled systems of nonlinear partial differential equations in 
                one space and one time dimension. The solution method uses finite 
                element collocation based upon piecewise polynomials for spatial 
                discretization. The time discretization is done by general-purpose 
                software for ordinary initial value problems
 	by:  	N.K. Madsen and R.F. Sincovec
 	ref:  	ACM TOMS 5 (1979) 326-351

        No spatial error control.

 	toms/731
 	ref:  	TOMS 20,2 (JUN 1994) 194
 	alg:  	adaptive moving grid
 	for:  	univariate partial differential equation
 	by:  	J. G. Blom and P. A. Zegeling

        Moving grid method. Equi-distribution algorithm?  Looked at in the BACOL 
        comparison paper.