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Given a self-adjoint operator H, a self-adjoint trace class operator V and a fixed Hilbert-Schmidt operator F with trivial kernel and co-kernel, using limiting absorption principle an explicit set of full Lebesgue measure is defined such…

Spectral Theory · Mathematics 2018-12-21 Nurulla Azamov

We study order parameters in one-dimensional quantum lattice models with finite invertible or non-invertible symmetry. We investigate what properties a string operator must satisfy in order to acquire a non-vanishing expectation value in a…

Strongly Correlated Electrons · Physics 2026-05-27 Ameya Chavda , Clement Delcamp , Alex Turzillo , Minyoung You

In this work, a DDF-like construction within the pure spinor formalism is presented. Starting with the light-cone massless vertices, the creation/annihilation algebra is derived in a simple manner, enabling a systematic construction of the…

High Energy Physics - Theory · Physics 2015-12-22 Renann Lipinski Jusinskas

We formulate matrix string models on a class of exact string backgrounds with non constant RR-flux parameterized by a holomorphic prepotential function and with manifest (2,2) supersymmetry. This lifts these string theories to M-theory…

High Energy Physics - Theory · Physics 2009-11-07 G. Bonelli

In this article, we characterize absolutely norm attaining normal operators in terms of the essential spectrum. Later we prove a structure theorem for hyponormal absolutely norm attaining (or $\mathcal{AN}$-operators in short) and deduce…

Functional Analysis · Mathematics 2020-12-14 Neeru Bala , Ramesh G

We present a set of generators for the symplectic group which is different from the well-known set of transvections, from which the chain equivalence for quadratic forms in characteristic 2 is an immediate result. Based on the chain…

Rings and Algebras · Mathematics 2015-01-20 Adam Chapman

We study the discreteness of the spectrum of Schrodinger operators which are defined on N-dimensional rooted trees of a finite or infinite volume, and are subject to a certain mixed boundary condition. We present a method to estimate their…

Spectral Theory · Mathematics 2007-05-23 Yehuda Pinchover , Gershon Wolansky , Daphne Zelig

Let $-\im\Lie_\T$ (essentially Lie derivative with respect to $\T$, a smooth nowhere zero real vector field) and $P$ be commuting differential operators, respectively of orders 1 and $m\geq 1$, the latter formally normal, both acting on…

Analysis of PDEs · Mathematics 2013-01-25 Gerardo A. Mendoza

Following Baxter's method of producing Q_{72}-operator, we construct the Q-operator of the root-of-unity eight-vertex model for the crossing parameter $\eta = \frac{2m K}{N}$ with odd $N$ where Q_{72} does not exist. We use this new…

Statistical Mechanics · Physics 2008-11-26 Shi-shyr Roan

In this paper, we study the separability and spectral properties of singular degenerate elliptic equations in vector valued spaces. We prove that a realization operator by this equation with some boundary conditions is separable and…

Analysis of PDEs · Mathematics 2017-06-06 Veli Shakhmurov

We construct the free field representation of irregular vertex operators of arbitrary rank which generates simultaneous eigenstates of positive modes of Virasoro and W symmetry generators. The irregular vertex operators turn out to be the…

High Energy Physics - Theory · Physics 2016-05-11 Dimitri Polyakov , Chaiho Rim

The anomalous dimension of single and multi-trace composite operators of scalar fields is shown to vanish at all orders of the perturbative series. The proof hold for theories with N=2 supersymmetry with any number of hypermultiplets in a…

High Energy Physics - Theory · Physics 2009-11-07 N. Maggiore , A. Tanzini

We study a matrix version of the purely cubic open string field theory as describing the expansion around the closed string vacuum. Any D-branes in the given closed string background can appear as classical solutions by using the identity…

High Energy Physics - Theory · Physics 2009-11-07 Yutaka Matsuo

We consider noncompact open $SL(2, \mathbb{C})$ spin chain and construct eigenfunctions of $B$-element of monodromy matrix for the simplest case of the chain with one site. The reflection operator appearing in this construction can be used…

Mathematical Physics · Physics 2024-07-01 P. Antonenko , N. Belousov , S. Derkachov , P. Valinevich

The structure of the spectrum of random operators is studied. It is shown that if the density of states measure of some subsets of the spectrum is zero, then these subsets are empty. In particular follows that absolute continuity of the IDS…

Spectral Theory · Mathematics 2015-06-15 Rafael del Rio

The general fluctuations, in the form of vertex operators, for the type II superstring in the pure spinor formalism are considered. We review the construction of these vertex operators in flat space-time. We then review the type II…

High Energy Physics - Theory · Physics 2019-05-01 Osvaldo Chandia

In this paper, we construct strange correlators and string order parameters for non-invertible symmetry protected topological phases (NISPTs) in 1+1d quantum lattice spin models. The strange correlator exhibits long-range order when…

Strongly Correlated Electrons · Physics 2025-05-02 Da-Chuan Lu , Fu Xu , Yi-Zhuang You

We write the vertex operators of massless NS-NS and RR states of Type II superstring theory in the presence of Orientifold p-planes. They include the usual vertex operators of Type II theory and their images. We then calculate the two-point…

High Energy Physics - Theory · Physics 2008-11-26 Mohammad R. Garousi

The paper is concerned with completeness property of rank one perturbations of unperturbed operators generated by special boundary value problems (BVP) for the following $2 \times 2$ system \begin{equation} L y = -i B^{-1} y' + Q(x) y =…

Spectral Theory · Mathematics 2018-07-17 Anton A. Lunyov , Mark M. Malamud

We establish some relationships between an m-accretive operator and its Moore-Penorse inverse. We derive some perturbation result of the Moore-Penorse inverse of a maximal accretive operator. As an application we give a factorization…

Functional Analysis · Mathematics 2021-09-21 Fairouz Bouchelaghem , Mohammed Benharrat
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