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The article is devoted to the expansions of iterated Stratonovich stochastic integrals on the basis of the method of generalized multiple Fourier series that converge in the sense of norm in Hilbert space $L_2([t, T]^k),$ $k\in\mathbb{N}.$…

Probability · Mathematics 2026-02-10 Dmitriy F. Kuznetsov

In this paper, we will give a series of non-congruent numbers with $\equiv3\pmod8$ prime factors.

Number Theory · Mathematics 2016-08-01 Shenxing Zhang

A generalization of the Marshal-Olkin parametrization scheme is developed and stochastic models related to it are discussed here.

Statistics Theory · Mathematics 2013-12-17 Satheesh S , Sandhya E , Prasanth C B

For acoustic waves in lined ducts, at given frequencies, the dispersion relation leads to a transcendental equation for the wavenumber that has to be solved by numerical methods. Based on Eckart explicit expression initially derived for…

Fluid Dynamics · Physics 2018-10-17 Maaz Farooqui , Yves Aurégan , Vincent Pagneux

We consider generalized self-duality equations for U(2r) Yang-Mills theory on R^{4k} with quaternionic structure and self-dual Moyal deformation. We employ the extended ADHM method in 4k dimensions to construct new noncommutative…

High Energy Physics - Theory · Physics 2008-11-26 Johannes Broedel , Tatiana A. Ivanova , Olaf Lechtenfeld

In this paper we deal with edge-to-edge, irreducible decompositions of a centrally symmetric convex $(2k)$-gon into centrally symmetric convex pieces. We prove an upper bound on the number of these decompositions for any value of $k$, and…

Metric Geometry · Mathematics 2016-02-09 Júlia Frittmann , Zsolt Lángi

We obtain sharp norm estimates for fractional integrals generated by Radon transforms of three types in the n-dimensional real Euclidean space. The method relies on recent interpolation results for analytic families of operators.

Functional Analysis · Mathematics 2022-08-22 Boris Rubin

We characterize the Artin invariant of a smooth K3 hypersurface in terms of quasi-$F$-splitting. As an application, we obtain an explicit formula for this invariant.

Algebraic Geometry · Mathematics 2026-05-08 Teppei Takamatsu , Shou Yoshikawa

Instantons are tunneling solutions that connect two vacua, and under a small change in the potential, instantons sometimes disappear. We classify these disappearances as smooth (decay rate goes to 0 at disappearance) or abrupt (decay rate…

High Energy Physics - Theory · Physics 2013-05-29 Adam R. Brown , Alex Dahlen

In this talk, instantons are discussed in the presence of Lorentz violation. Conventional topological arguments are applied to classify the modified solutions to the Yang-Mills equations according to the topological charge. Explicit…

High Energy Physics - Phenomenology · Physics 2016-11-03 Don Colladay , Patrick McDonald

We give the canonical normal form for the elements of the finite or infinite alternating groups using local stationary presentation of these groups.

Group Theory · Mathematics 2007-05-23 A. Vershik , M. Vsemirnov

In this paper, we establish more properties of generalized poly-Euler polynomials with three parameters and we investigate a kind of symmetrized generalization of poly- Euler polynomials. Moreover, we introduce a more general form of multi…

Number Theory · Mathematics 2015-08-11 Hassan Jolany , Roberto B. Corcino

The usual concept of shape invariance is discussed and one extension of this concept is suggested.

High Energy Physics - Theory · Physics 2007-05-23 Elso Drigo Filho , Regina Maria Ricotta

The two applications are: 1. sometimes instanton numbers stratify moduli of bundles better than Chern numbers. 2. sometimes instanton numbers distinguish singularities better than the classical numerical invariants.

Algebraic Geometry · Mathematics 2007-05-23 Elizabeth Gasparim

We compute multi-instanton amplitudes in the sine-Gordon quantum mechanics (periodic cosine potential) by integrating out quasi-moduli parameters corresponding to separations of instantons and anti-instantons. We propose an extension of…

High Energy Physics - Theory · Physics 2015-10-01 Tatsuhiro Misumi , Muneto Nitta , Norisuke Sakai

The unirationality of the moduli space of mathematical instantons on the projective 3-space is proved for charges less than or equal to 7.

Algebraic Geometry · Mathematics 2024-12-04 Dimitri Markushevich , Alexander Tikhomirov

Using the properties of generalized Fibonacci numbers, we determine the automorphism groups of some K3 surfaces with Picard number 2. Conversely, using the automorphisms of K3 surfaces with Picard number 2, we prove the criterion for a…

Algebraic Geometry · Mathematics 2024-11-21 Kwangwoo Lee

We study the heavy quark potential in the instanton liquid model by carefully measuring Wilson loops out to a distance of order 3$fm$. A random instanton ensemble with a fixed radius $\rho$ = 1/3$fm$ generates a potential $V(R)$ growing…

High Energy Physics - Lattice · Physics 2008-11-26 R. C. Brower , D. Chen , J. W. Negele , E. Shuryak

This is the third article in a series of three papers on the resonance energy levels of anharmonic oscillators. Whereas the first two papers mainly dealt with double-well potentials and modifications thereof [see J. Zinn-Justin and U. D.…

Mathematical Physics · Physics 2012-07-03 U. D. Jentschura , A. Surzhykov , J. Zinn-Justin

A family of SO(10) symmetric instanton solutions in Type IIB supergravity is developed. The instanton of least action is a candidate for the low-energy, semiclassical approximation to the {D=--1} brane. Unlike a previously published…

High Energy Physics - Theory · Physics 2009-11-07 Martin B. Einhorn
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