initial value problem वाक्य
उदाहरण वाक्य
मोबाइल
- In practice, the initial value problem is often solved numerically.
- So the initial value problem has no unique solution in general relativity.
- The most common approaches start with an initial value problem based on the ADM formalism.
- For the equation and initial value problem:
- The solution of the initial value problem in terms of characteristic variables is finally very simple.
- Hiroshi Okamura obtained a necessary and sufficient condition for the solution of an initial value problem to be unique.
- Given the coefficient matrix, one wishes to solve the initial value problem associated with the linear ordinary differential equation
- For such spacetimes the equations in general relativity can be posed as an initial value problem on a Cauchy surface.
- In this context, solving an initial value problem is interpreted as lying in the hyperplane given by the initial conditions.
- For first order initial value problems, the Peano existence theorem gives one set of circumstances in which a solution exists.
- In 1988, Rudolf Lohner developed Fortran-based software for reliable solutions for initial value problems using ordinary differential equations.
- He discovered the necessary and sufficient conditions on initial value problems of ordinary differential equations for the solution to be unique.
- Any differential equation will have many solutions, and each constant represents the unique solution of a well-posed initial value problem.
- If L _ 1 and L _ 2 were constant coefficient matrices, then the exact solution to the associated initial value problem would be
- Do you mean generating N different \ Delta \ mathbf { u } ( 0 ) s and solving an initial value problem with them.
- If we cut out this singularity with a cutoff function, then the so obtained operators still provide solutions to the initial value problem modulo smooth functions.
- Then the above initial / boundary value problem can be interpreted as an initial value problem for an ordinary differential equation on the space " X ":
- General solutions of the spatially periodic initial value problem for the heat equation may be obtained by convolving the initial data at 0 } } with the theta function.
- Then the solution on the interval [ 0, \ tau ] is given by \ psi ( t ) which is the solution to the inhomogeneous initial value problem
- For some " h " " ! where " the " solution to the above equation and initial value problem can be found.
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