hyperfunction การใช้
- Hyperfunction may also make it difficult to detect the presence of vocal fold paresis.
- Reuter released this recording on his own Hyperfunction label at the beginning of 2011.
- Variations in individual sensitivity to glucocorticoid medications may be due to either GR hypofunction or hyperfunction.
- Informally, the hyperfunction is what the difference f-g would be at the real line itself.
- Their bodies are also capable of " hyperfunction " which allows them to carry out actions at many times normal speed.
- Hyperfunction of the area above the vocal folds may be considered a sign of glottal insufficiency and potentially, vocal fold paresis.
- The success of the theory led to investigation of the idea of hyperfunction, in which spaces of holomorphic functions are used as test functions.
- Subsequent developments included the hyperfunction theory, and the edge-of-the-wedge theorem, both of which had some inspiration from quantum field theory.
- The original electro-acoustic small-group version was released as Reuter's " Todmorden 513 " album on the Hyperfunction label in 2011.
- Studying with Jacques-Louis Lions, Schapira received doctorate with a work on Sato's hyperfunction, which was already used in France by Andr?Martineau.
- He is known for his innovative work in a number of fields, such as prehomogeneous vector spaces and Bernstein Sato polynomials; and particularly for his hyperfunction theory.
- If a hyperfunction is the boundary value of a holomorphic function on a wedge, then its analytic wave front set lies in the dual of the corresponding cone.
- At Leipzig, with ophthalmologist Alfred Bielschowsky, he conducted studies on fusion and cyclodeviation in paresis of the superior oblique muscle as well as on congenital hyperfunction of the superior oblique muscle.
- The left-hand side of this equation may be understood either as the difference of the limits of " F " ?from the appropriate half-planes, or as a hyperfunction distribution.
- In the edge-of-the-wedge theorem, we have a distribution ( or hyperfunction ) " f " on the edge, given as the boundary values of two holomorphic functions on the two wedges.
- Since the zeroth cohomology group of any sheaf is simply the global sections of that sheaf, we see that a hyperfunction is a pair of holomorphic functions one each on the upper and lower complex halfplane modulo entire holomorphic functions.