In mathematics, topological recursion is a recursive definition of invariants of spectral curves.
It has applications in enumerative geometry, random matrix theory, mathematical physics, string theory, knot theory.
and 21 Related for: Topological recursion information
In mathematics, topologicalrecursion is a recursive definition of invariants of spectral curves. It has applications in enumerative geometry, random...
In the formal language theory of computer science, left recursion is a special case of recursion where a string is recognized as part of a language by the...
first described by Karl Menger in 1926, in his studies of the concept of topological dimension. The construction of a Menger sponge can be described as follows:...
Brightcove, an American company, stock ticker: BCOV BCOV equations in topologicalrecursion This disambiguation page lists articles associated with the title...
theoretical physicist known for his contributions to string theory, topological quantum field theory, and various areas of mathematics. He is a professor...
curve map is not a homeomorphism, so it does not preserve topological dimension. The topological dimension and Hausdorff dimension of the image of the Hilbert...
the above theorems to spaces without metrics. The topological product of a sequence of topological spaces is the cartesian product of those spaces, equipped...
one function satisfying the recursion formula up to and including α. Here is an example of definition by transfinite recursion on the ordinals (more will...
The use of second-order arithmetic also allows many techniques from recursion theory to be employed; many results in reverse mathematics have corresponding...
amplituhedron. Using twistor theory, Britto–Cachazo–Feng–Witten recursion (BCFW recursion) relations involved in the scattering process may be represented...
Mandelbrot, Cantor's devil's staircase not fractal because its Hausdorff and topological dimensions coincide. However, the Cantor staircase function possesses...
Results on Ricci Flow Chiu-Chu Melissa Liu (Columbia University) - TopologicalRecursion and Crepant Transformation Conjecture Bing Wang (USTC) - Local entropy...
displayed precision. The A n {\displaystyle A_{n}} values satisfy the recursion: A 0 = 2 {\displaystyle A_{0}=2} A 1 = 2 π {\displaystyle A_{1}=2\pi }...
self-referential (recursively defined) data structure, traversal can be defined by recursion or, more subtly, corecursion, in a natural and clear fashion; in these...
features are related in a certain way, then the structure becomes a topological group. Mappings between sets which preserve structures (i.e., structures...
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