Results 1 to 10 of about 34,315 (95)
Symmetric monochromatic subsets in colorings of the Lobachevsky plane [PDF]
Combinatorics
Taras Banakh, Artem Dudko, Dusan Repovs
doaj +1 more source
Non-perturbative double scaling limits [PDF]
Recently, the author has proposed a generalization of the matrix and vector models approach to the theory of random surfaces and polymers. The idea is to replace the simple matrix or vector (path) integrals by gauge theory or non-linear sigma model (path)
Ferrari F., FRANK FERRARI, Neumann C.
core +3 more sources
Induced Modules for Affine Lie Algebras [PDF]
We study induced modules of nonzero central charge with arbitrary multiplicities over affine Lie algebras. For a given pseudo parabolic subalgebra ${\mathcal P}$ of an affine Lie algebra ${\mathfrak G}$, our main result establishes the equivalence ...
Futorny, Vyacheslav, Kashuba, Iryna
core +5 more sources
Unitary groups and spectral sets
We study spectral theory for bounded Borel subsets of $\br$ and in particular finite unions of intervals. For Hilbert space, we take $L^2$ of the union of the intervals. This yields a boundary value problem arising from the minimal operator $\Ds = \frac1{
Dutkay, Dorin Ervin +1 more
core +1 more source
On approximation of homeomorphisms of a Cantor set [PDF]
We continue to study topological properties of the group Homeo(X) of all homeomorphisms of a Cantor set X with respect to the uniform topology tau, which was started in the paper (S. Bezuglyi, A.H. Dooley, and J.
Medynets, Konstantin
core +3 more sources
A note on perturbation series in supersymmetric gauge theories
Exact results in supersymmetric Chern-Simons and N=2 Yang-Mills theories can be used to examine the quantum behavior of observables and the structure of the perturbative series.
A Kapustin +23 more
core +1 more source
About Thinning Invariant Partition Structures
Bernoulli-$p$ thinning has been well-studied for point processes. Here we consider three other cases: (1) sequences $(X_1,X_2,...)$; (2) gaps of such sequences $(X_{n+1}-X_1)_{n\in\mathbb{N}}$; (3) partition structures. For the first case we characterize
Starr, Shannon +2 more
core +1 more source
Reconstructing GKZ via topological recursion
In this article, a novel description of the hypergeometric differential equation found from Gel'fand-Kapranov-Zelevinsky's system (referred to GKZ equation) for Givental's $J$-function in the Gromov-Witten theory will be proposed.
Fuji, Hiroyuki +3 more
core +1 more source
We consider natural cardinal invariants hm_n and prove several duality theorems, saying roughly: if I is a suitably definable ideal and provably cov(I)>=hm_n, then non(I) is provably small.
Shelah, Saharon, Zapletal, Jindrich
core +1 more source
Infinite subgame perfect equilibrium in the Hausdorff difference hierarchy
Subgame perfect equilibria are specific Nash equilibria in perfect information games in extensive form. They are important because they relate to the rationality of the players. They always exist in infinite games with continuous real-valued payoffs, but
Roux, Stephane Le
core +2 more sources

