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Schroedinger bound-state problem in D dimensions is considered for a set of central polynomial potentials (containing 2q coupling constants). Its polynomial (harmonic-oscillator-like, quasi-exact, terminating) bound-state solutions of…

Mathematical Physics · Physics 2007-05-23 Miloslav Znojil , Denis Yanovich

We explicitly construct and list all unitary superconformal multiplets, along with their index contributions, in five and six dimensions. From this data, we uncover various unifying themes in the representation theory of five- and…

High Energy Physics - Theory · Physics 2016-12-21 Matthew Buican , Joseph Hayling , Constantinos Papageorgakis

The ground ring structure of 1+1 dimensional string theory leads to an infinite set of non linear recursion relations among the `bulk' scattering amplitudes of open and closed tachyons on the disk, which fix them uniquely. The relations are…

High Energy Physics - Theory · Physics 2010-11-01 M. Bershadsky , D. Kutasov

We introduce a new combinatorial structure: the superselector. We show that superselectors subsume several important combinatorial structures used in the past few years to solve problems in group testing, compressed sensing, multi-channel…

Data Structures and Algorithms · Computer Science 2010-10-07 Ferdinando Cicalese , Ugo Vaccaro

We present a method for explicitly computing the non-perturbative superpotentials associated with the vector bundle moduli in heterotic superstrings and M-theory. This method is applicable to any stable, holomorphic vector bundle over an…

High Energy Physics - Theory · Physics 2011-08-03 Evgeny I. Buchbinder , Ron Donagi , Burt A. Ovrut

We consider a class of eight derivative interactions in the effective action of type IIB string theory compactified on T^2. These 1/2 BPS interactions have moduli dependent couplings. We impose the constraints of supersymmetry to show that…

High Energy Physics - Theory · Physics 2015-05-28 Anirban Basu

N-fold supersymmetry is an extension of the ordinary supersymmetry in one-dimensional quantum mechanics. One of its major property is quasi-solvability, which means that energy eigenvalues can be obtained for a portion of the spectra. We…

High Energy Physics - Theory · Physics 2009-11-07 Hideaki Aoyama , Noriko Nakayama , Masatoshi Sato , Toshiaki Tanaka

In this letter we discuss the supersymmetry issue of the self dual supermembranes in (8+1) and (4+1)-dimensions. We find that all genuine solutions of the (8+1)-dimensional supermembrane, based on the exceptional group G_2, preserve one of…

High Energy Physics - Theory · Physics 2009-10-31 E. G. Floratos , G. K. Leontaris

We discuss orientifold projections on superspace effective actions for hypermultiplets. We present a simple and new mechanism that allows one to find the Kahler potential and complex structure for the N=1 theory directly in terms of the…

High Energy Physics - Theory · Physics 2008-11-26 Daniel Robles-Llana , Martin Rocek , Frank Saueressig , Ulrich Theis , Stefan Vandoren

A string in four dimensions is constructed by supplementing it with forty four Majorana fermions. The central charge is 26. The fermions are grouped in such a way that the resulting action is supersymmetric. The super-Virasoro algebra is…

High Energy Physics - Theory · Physics 2007-05-23 B. B. Deo

In this article we present the worldsheet integrand for one-loop amplitudes in maximally supersymmetric superstring theory involving any number n of massless open string states. The polarization dependence is organized into the same BRST…

High Energy Physics - Theory · Physics 2014-09-03 Carlos R. Mafra , Oliver Schlotterer

We propose a simple string bit formalism for interacting strings in a plane wave background, in terms of supersymmetric quantum mechanics with a symmetric product target-space. We construct the light-cone supersymmetry generators and…

High Energy Physics - Theory · Physics 2009-11-07 Herman Verlinde

Inspired by geometric engineering method, we approach qubit systems in the context of D-branes in type II superstrings. Concretely, we establish a correspondence between such quantum systems and polyvalent singularities appearing in local…

High Energy Physics - Theory · Physics 2017-01-02 Adil Belhaj

In complex vector spaces maximal sets of equiangular lines, known as SICs, are related to real quadratic number fields in a dimension dependent way. If the dimension is of the form $n^2+3$ the base field has a fundamental unit of negative…

Quantum Physics · Physics 2020-05-29 Ingemar Bengtsson

Superconformal geometries in spacetime dimensions $D=3,4,{5}$ and $6$ are discussed in terms of local supertwistor bundles over standard superspace. These natually admit superconformal connections as matrix-valued one-forms. In order to…

High Energy Physics - Theory · Physics 2021-05-05 P. S. Howe , U. Lindström

Supersymmetric Yang-Mills theories are considered in 1+1 dimensions. Firstly physical mass spectra of supersymmetric Yang-Mills theories in 1+1 dimensions are evaluated in the light-cone gauge with a compact spatial dimension. The…

High Energy Physics - Theory · Physics 2016-09-06 N. Sakai

We construct quasi-solvable quantum mechanical matrix models by employing two different methods, the one is universal enveloping algebra of Lie superalgebra and the other is N-fold supersymmetry. For the former we examine the q(2) and…

Mathematical Physics · Physics 2014-09-22 Toshiaki Tanaka

We present a class of solvable SO(D) symmetric matrix models with D bosonic matrices coupled to chiral fermions. The SO(D) symmetry is spontaneously broken due to the phase of the fermion integral. This demonstrates the conjectured…

High Energy Physics - Theory · Physics 2009-11-07 Jun Nishimura

We give examples of string compactifications to 4d Minkowski space with different amounts of supersymmetry that can be connected by spherical domain walls. The tension of these domain walls is tunably lower than the 4d Planck scale. The…

High Energy Physics - Theory · Physics 2009-11-07 S. Kachru , X. Liu , M. Schulz , S. P. Trivedi

A classical (or quantum) superintegrable system on an n-dimensional Riemannian manifold is an integrable Hamiltonian system with potential that admits 2n-1 functionally independent constants of the motion that are polynomial in the momenta,…

Exactly Solvable and Integrable Systems · Physics 2008-04-24 Willard Miller
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