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Ergodic theorems for the nonlinear Volterra Integral equations in
Hilbert space(1983)
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Error estimates for solutions of second order hyperbolic differential equations by Galerkin method(1992)
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¤ý-estimates of quasi-optimal order for Galerkin methods to N dimensional second order hyperbolic differential equations
Mathematica Japonica Vol 38 No.4 757-762 (1992)
¤ý -estimates of optimal order for Galerkin methods to N=2,3 dimensional
second order hyperbolic differential equations
J.K.M.S Vol 29 No. 2 225-238 (1992)
¤ý -estimates of optimal order for Galerkin methods to N dimensional second order hyperbolic differential equations
ZAMM(Zeitscrift fuer Angawante Mathematik und Mechanik)(SCI Journal)
Vol 73 No. 9 223-228 (1993)
¤ý -estimates of quasi-optimal order for Galerkin methods to N=2,3 dimensional second order hyperbolic differential equations
JMAA(Journal of Mathematical Analysis and Applications)(SCI Journal)
Vol 182 No. 1 287-292 (1994)
¤ý -estimates of optimal orders for Galerkin methods to one dimensional
Stefan problems
JMAA(SCI Journal) Vol 199 No. 1 231-242 (1996)
¤ý -estimates of optimal orders for Galerkin methods to one dimensional
Stefan problems
Communications in Applied Mathematics
Vol. 1 No. 4 503-510 (1997)
¤ý Error estimates of optimal orders for one dimensional Stefan problems
Proceedings of the eighth International colloquium on Differential equations, 341-346 (1997)
¤ý Finite element Galerkin approximations of the Rosenau equation
Proceedings of the international conference on nonlinear functional analysis and applications, Vol 2, 153-160 (1997)
¤ý The variational problems and equivalent forms for a second order elliptic boundary value problem
JMAA(SCI Journal) vol. 234, no.1 246-264 (1999)
¤ý Fully discrete Galerkin approximations for a single-phase nonlinear Stefan problem in one space dimension with Neumann boundary conditions
International Journal of Applied Mathematics, Vol.1 No.2 143-169 (1999)
¤ý The variational problems for a second order elliptic boundary value problem
Differential Equations and Applications(Proceeding) by the Nova Science Publisher, Inc. New York, USA, 215-223 (2000)
¤ý Error estimates for the solution of second order elliptic boundary value problem and its first derivatives by Ritz method
IJAM Vol. 4, No. 2, 189-199 (2000)
¤ý A priori error-estimates for a unidimensional single-phase nonlinear Stefan problem with Neumann boundary conditions in one space dimension
IJAM Vol.1, No.4, 411-427 (2000)
¤ý Error estimates for the solution of second order elliptic boundary value problem and its first derivatives by Ritz method in two dimensions
IJAM Vol.7, No.1, 17-30 (2001)
¤ý About the solutions of variational problems for a second order elliptic boundary value problem
International Journal of Computational Analysis and Applications(2001)
¤ý Fully discrete approximation for a quasi-linear Stefan problem with forcing term
Applied Mathematics and Computation(SCI Journal) (2001)
¤ý Error estimates for fullydiscrete approximation to a free boundary problem in polymer technology
Applied Mathematics and Computation(SCI Journal) (2002)
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¤ý Existence of solution of finite system of ordinary differential equations
Bulletin of Korean Mathematical Society, Vol 31 No. 2, 309-318 (1994)
¤ý A Finite element Galerkin method for a single phase nonlinear Stefan problem in one space dimension
Proceeding on '97 Workshop on Mathematical Analysis and Applications
95-102 (1997)
¤ý A finite difference approximation of a singular nonlinear boundary value
problem
Proceeding on '97 Workshop on Mathematical Analysis and Applications
85-94 (1997)
¤ý Error estimates for a single-phase nonlinear Stefan problem in one space dimension
JKMS Vol. 34, No. 3, 661-672 (1997)
¤ý A Finite difference approximation of a singular boundary value problem
Bulletin of korean math Vol.35, No.3 473-484 (1998)
¤ý The Convergence of fully discrete Galerkin approximations of the Rosenau equation
Korean Society for Computational and applied mathematics, Vol. 6, No.1, 1-13 (1999)
¤ý Fully discrete Galerkin method for unidimensional nonlinear single-phase Stefan problem in one space dimensions with Neumann boundary conditions
Journal of the KSIM Vol.3, No.1 55-69 (1999)
¤ýA finite element approximation of a fourth-order nonlinear boundary value problem
Korean Journal of Computational and Applied Mathematics
Vol.8 No.3 935-942 (2001)
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¤ý Ergodic theorems for the nonlinear Volterra Integral equations in Hilbert space
¼®»ç³í¹® 1-23 (1983)
¤ý Error estimates for solutions of second order hyperbolic differential equations by Galerkin method
¹Ú»çÇÐÀ§ ³í¹® 1-67 (1992)
¤ý Uniqueness of solution of finite system of ordinary differential equations
DSU Vol 1 7-15 (1995)
¤ý Existence and Uniquenass of Volterra Integral Equations
DSU 13-22 (1996)
¤ý Stability of Stochastic programs with fixed Rocours problem
µ¿¼³í¹®Áý 23-30 (1996)
¤ý Ergodic theorems for maximal monotone operarors of nonlinear Volterra Integral equations in Hilbert spaces
µ¿¼³í¹®Áý 45-60 (1997)
¤ý A finite element Galerkin method for a single-phase nonlinear Stefan problem with Neumann boundary conditions in one space dimension
µ¿¼³í¹®Áý Á¦ 4Áý 67-80 (1998)
¤ý Ergodic theorems for closed monotone operators of nonlinear Volterra integral equations in Hilbert spaces
µ¿¼´ë ³í¹®Áý 5È£ 187-194 (1999)
¤ý Construction of approximating solutions of free boundary problems for nonlinear parabolic equations with nonlinear free boundary conditions
DSU Vol 6 (2000)
¤ý L_2 and L_infty error estimates for a single phase linear Stefan problem with forcing term
DSU ¿¬±¸¼Ò ³í¹®Áý Vol 4 133-142 (2001)
¤ý Uniform estimates for approximating solutions of free boundary problems for nonlinear parabolic equations with nonlinear free boundary conditions
DSU ³í¹®Áý Vol.7 (2001)
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