Примеры использования Wave equation на Английском языке и их переводы на Русский язык
{-}
-
Colloquial
-
Official
Cauchy problem for a wave equation.
Solve a Wave Equation with Absorbing Boundary Conditions.
He writes down his new wave equation.
Specify a wave equation with absorbing boundary conditions.
Cauchy problem for two- dimensional wave equation.
Specify the wave equation with unit speed of propagation.
Specify initial conditions for the wave equation.
Solve the Wave Equation Using Its Fundamental Solution.
Cauchy problem for three- dimensional wave equation.
Visualize the wave equation with absorbing boundary conditions.
Solve an Initial Value Problem for the Wave Equation.
A Mixed Problem for a Wave Equation with a Nonzero Initial Velocity.
Schroedinger was to give a lecture on his wave equation.
Mixed problem for the wave equation with arbitrary two-point boundary conditions.
Fock also determined the gauge theory for the wave equation.
Solve the wave equation with this forcing term by evaluating the convolution integral.
Study the vibrations of a stretched string using the wave equation.
It is obtained wave equation, are derived integral representations of scattering components of electromagnetic field.
Solving boundary value problems for a wave equation using Fourier method.
Resolvent approach to the Fourier method in a mixed problem for the wave equation.
Structure of Mixed Problem Solution for Wave Equation on Compact Geometrical Graph in Nonzero Initial Velocity Case.
Theorem of uniqueness of solution to Cauchy problem for a wave equation.
Solve the wave equation of the lake surface by first determining the eigenfunctions of the Laplacian inside the lake region.
About the Classical Solution of the Mixed Problem for the Wave Equation.
It may be that there is a suitable relativistic wave equation that projects out unphysical components, leaving only a single spin.
The equation he came up with we now call Schroedinger's wave equation.
Basic equations of math physics: a wave equation, a thermal conductivity equation, Laplace‟s equation. .
Propagating on EPL«a running impulse»too should submit to a wave equation.
Justification of Fourier Method in a Mixed Problem for Wave Equation with Non-zero Velocity.
On necessary and sufficient conditions for the existence of the classical solution of the mixed problem for one-dimensional wave equation.