result in partial differential equations
C21649
concept
A result in partial differential equations is a proven statement or theorem that characterizes the existence, uniqueness, regularity, behavior, or qualitative properties of solutions to equations involving multivariable derivatives.
Observed surface forms (3)
| Surface form | Occurrences |
|---|---|
| concept in partial differential equations | 2 |
| theorem in partial differential equations | 2 |
| result in mathematical elasticity | 1 |
Instances (9)
| Instance | Via concept surface |
|---|---|
| Malgrange–Ehrenpreis theorem | theorem in partial differential equations |
| Poincaré inequality | — |
| Cauchy–Kovalevskaya theorem | theorem in partial differential equations |
| Dirichlet boundary conditions | concept in partial differential equations |
| Fefferman–Phong inequality | — |
| Agmon–Douglis–Nirenberg estimates | — |
| Sobolev inequality | — |
| Korn inequality | result in mathematical elasticity |
| Noether boundary value problems | concept in partial differential equations |