Amanote Research
Register
Sign In
Discover open access scientific publications
Search, annotate, share and cite publications
Publications by Tosihusa Kimura
On a Method of Solving the Initial Value Problem for the Wave Equation
Proceedings of the American Mathematical Society
Mathematics
Applied Mathematics
Related publications
A Maximum Property for the Characteristic Initial Value Problem of the Wave Equation
Proceedings of the American Mathematical Society
Mathematics
Applied Mathematics
Iterative Method for Solving the Second Boundary Value Problem for Biharmonic-Type Equation
Journal of Applied Mathematics
Applied Mathematics
A Finite Element Method for Solving the Boundary Value Problem of the Steady Convection-Diffusion Equation
Advances in Applied Mathematics
Solving the Problem of Electromagnetic Wave Scattering on Small Impedance Particle by Integral Equation Method
Progress In Electromagnetics Research C
Optical
Electronic
Magnetic Materials
Implicit Interval Multistep Methods for Solving the Initial Value Problem
Computational Methods in Science and Technology
Solving of Initial-Boundary Value Problems for the Wave Equation Using Retarded Surface Potential and Laguerre Transform (In Ukrainian)
Matematychni Studii
Mathematics
Initial Value Problems for ODEs in Problem Solving Environments
Journal of Computational and Applied Mathematics
Computational Mathematics
Applied Mathematics
Global Solutions to the Initial Value Problem for the Nonlinear Boltzmann Equation
Publications of the Research Institute for Mathematical Sciences
Mathematics
To the Question of a Multipoint Mixed Boundary Value Problem for a Wave Equation
PHYSICO-MATHEMATICAL SERIES
