linear differential operator造句
例句與造句
- However, non-linear differential operators, such as the Schwarzian derivative also exist.
- In 1970 he gave a plenary address ( Linear Differential Operators ) at the ICM in Nice.
- More generally, consider linear differential operators acting on infinitely differentiable complex-valued functions of compact support.
- His results are summarized in the monograph " Linear Differential Operators ", which was published in 1954.
- It is usually thought that the Hopf maximum principle applies only to linear differential operators " L ".
- It's difficult to find linear differential operator in a sentence. 用linear differential operator造句挺難的
- If " P " is an " m " th order linear differential operator having analytic coefficients
- There is a well-developed theory for linear differential operators, due to Lars G錼ding, in the context of microlocal analysis.
- These definitions of differentiation and multiplication also make it possible to define the operation of a linear differential operator with smooth coefficients on a distribution.
- This characterization of linear differential operators shows that they are particular mappings between algebra, allowing the concept to be seen as a part of commutative algebra.
- Does it make sense to speak of matrix properties of linear differential operators, like the " determinant " or " transpose " or things like that?
- In the theory of linear differential operators, " many people have contributed but the deepest and most significant results are due to H鰎mander ", according to H鰎mander's doctoral advisor, Lars G錼ding.
- :Now, we must continue the differential operator to the central point " x " in the punctured neighborhood . " D " is a linear differential operator with smooth coefficients.
- In mathematics, the "'symbol of a linear differential operator "'associates to a differential operator a polynomial by, roughly speaking, replacing each partial derivative by a new variable.
- In the study of ordinary differential equations and their associated boundary value problems, "'Lagrange's identity "', named after Joseph Louis Lagrange, gives the boundary terms arising from integration by parts of a self-adjoint linear differential operator.
- Because \ nabla ^ 2 is a linear differential operator, the solution u ( \ mathbf { x } ) to a general system of this type can be written as an integral over a distribution of source given by f ( \ mathbf { x } ):
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