derivative operator वाक्य
उदाहरण वाक्य
मोबाइल
- This particular derivative operator has a Green's function:
- Where \ nabla represents the flat-space derivative operator.
- Where \ mathcal { D } denotes the derivative operator.
- Neither the interior derivative operator nor the exterior derivative operator is invertible.
- Neither the interior derivative operator nor the exterior derivative operator is invertible.
- Note that although the derivative operator is not continuous, it is closed.
- In addition to the wedge product, there is also the exterior derivative operator.
- This means that is a Green's function for the second derivative operator.
- The Laplace operator ? and the partial derivative operator will commute on this class of functions.
- With \ boldsymbol { \ nabla } the gradient operator and \ partial _ t the time derivative operator.
- Multivariate functions can be handled with the same efficiency and mechanisms as univariate functions by adopting a directional derivative operator.
- In order to rectify this we define a new derivative operator such that the derivative of \ Phi again transforms identically with \ Phi
- The derivative operators, and hence the energy and 3-momentum operators, are also non-invariant and change under Lorentz transformations.
- In the case of the formal derivative, there are now separate partial derivative operators, which differentiate with respect to each of the indeterminates.
- If, however, one defines carefully the domain and range of the derivative operator, one may show that it is a closed operator.
- In computer vision and image processing, the notion of scale space representation and Gaussian derivative operators is regarded as a canonical multi-scale representation.
- The relativistic version of this equation can be obtained by replacing the derivative operator with the D'Alembertian, similarly to the Klein Gordon equation.
- In bra ket notation, the derivative operator can act on the right operand as the regular derivative or on the left as the negative derivative.
- The operator in brackets ( in the final expression ) is also called the total derivative operator ( with respect to " t " ).
- Some authors prefer to use capital D to indicate the total derivative operator, as in " D " / " Dt ".
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