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๐Ÿ” kosuke yasui ๐Ÿ“‚ Physics
Showing 62 results for "kosuke yasui" in Physics
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Higher order derivative moments of CUE characteristic polynomials and the Riemann zeta function

Alexander Grover, Francesco Mezzadri, Nick Simm ยท 2026

We use random matrix theory for the Circular Unitary Ensemble (CUE) to study moments of derivatives of the Riemann zeta function shifted a small distance from the critical line. The corresponding CUE โ€ฆ

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Plethysm is in #BQP

Matthias Christandl, Aram W. Harrow, Greta Panova, Pietro M. Posta, Michael Walter ยท 2026

Some representation-theoretic multiplicities, such as the Kostka and the Littlewood-Richardson coefficients, admit a combinatorial interpretation that places their computation in the complexity class โ€ฆ

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Teleportation=Translation: Continuous recovery of black hole information

Jeongwon Ho ยท 2025

The \textit{Teleportation=Translation} conjecture posits that the recovery of information from a black hole is dual to a geometric translation in the emergent spacetime. In this paper, we establish thโ€ฆ

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Bigraded Polynomials for the Cohomology of Wild Hitchin Systems

Dan Xie ยท 2025

We introduce a bi-graded polynomial that encodes the cohomology groups of the wild Hitchin system of type~$A_{n-1}$, constructed using an irregular singularity (determined by an integer~$m$) and an arโ€ฆ

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Scattering Angle Dependence of Fano Resonance Profiles in Cold Atomic Collisions Analyzed with the Complex Valued $w$ Parameter

Tanmay Singh, Raj Aryan Singh, Fumihiro Koike, Masatomi Iizawa, Yoshiro Azuma ยท 2025

The scattering angle dependence of Fano resonance profiles in cold atomic collisions has been theoretically studied. A complex-valued parameter $ w $ with an analytical formula describing the asymmetrโ€ฆ

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Elliptic triad

A. Mironov, A. Morozov, A. Popolitov, Z. Zakirova ยท 2024

The triad refers to embedding the Macdonald polynomials into the Noumi-Shiraishi functions and their reduction to solutions of simple linear equations at particular values of $t$. It provides an alterโ€ฆ

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On palindromic numerators of bigraded symmetric orbifold Hilbert series and Kostka-Foulkes polynomials

Yannick Mvondo-She ยท 2024

From our work on partition functions in log gravity, we show that the palindromic numerators in two variables of bigraded symmetric orbifold Hilbert series take the form of sums of products of Kostka-โ€ฆ

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Quantum Algorithms for Representation-Theoretic Multiplicities

Martin Larocca, Vojtech Havlicek ยท 2024

Kostka, Littlewood-Richardson, Plethysm and Kronecker coefficients are the multiplicities of irreducible representations in the decomposition of representations of the symmetric group that play an impโ€ฆ

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Supersymmetric polynomials and algebro-combinatorial duality

Dmitry Galakhov, Alexei Morozov, Nikita Tselousov ยท 2024

In this note we develop a systematic combinatorial definition for constructed earlier supersymmetric polynomial families. These polynomial families generalize canonical Schur, Jack and Macdonald familโ€ฆ

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Quantum Spin Chains and Symmetric Functions

Marcos Crichigno, Anupam Prakash ยท 2024

We consider the question of what quantum spin chains naturally encode in their Hilbert space. It turns out that quantum spin chains are rather rich systems, naturally encoding solutions to various proโ€ฆ

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Degenerate conformal blocks for the $W_3$ algebra at c=2 and connection probabilities in the triple dimer model

Augustin Lafay, Ian Le, Julien Roussillon ยท 2024

We study a homogeneous system of $d+8$ linear partial differential equations (PDEs) in $d$ variables arising from two-dimensional Conformal Field Theories (CFTs) with a $W_3$-symmetry algebra. In the โ€ฆ

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Statistical Mechanics of Learning via Reverberation in Bidirectional Associative Memories

Martino Salomone Centonze, Ido Kanter, Adriano Barra ยท 2023

We study bi-directional associative neural networks that, exposed to noisy examples of an extensive number of random archetypes, learn the latter (with or without the presence of a teacher) when the sโ€ฆ

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The exponential Orlicz space in quantum information geometry

Anna Jencova ยท 2023

We review the construction of a quantum version of the exponential statistical manifold over the set of all faithful normal positive functionals on a von Neumann algebra. The construction is based on โ€ฆ

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A new formula for intersection numbers

Bertrand Eynard, Dimitrios Mitsios ยท 2022

We propose a new formula to compute Witten--Kontsevich intersection numbers. It is a closed formula, not involving recursion neither solving equations. It only involves sums over partitions of productโ€ฆ

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Thermodynamics of bidirectional associative memories

Adriano Barra, Giovanni Catania, Aurelien Decelle, Beatriz Seoane ยท 2022

In this paper we investigate the equilibrium properties of bidirectional associative memories (BAMs). Introduced by Kosko in 1988 as a generalization of the Hopfield model to a bipartite structure, thโ€ฆ

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Minimum-Time Quantum Control and the Quantum Brachistochrone Equation

Jing Yang, Adolfo del Campo ยท 2022

Minimum-time quantum control protocols can be obtained from the quantum brachistochrone formalism [Carlini, Hosoya, Koike, and Okudaira, Phys. Rev. Lett. 96, 06053, (2006)]. We point out that the origโ€ฆ

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Temperature Discrepancy with Photoionization Models of the Narrow Line Region

Luc Binette, Montserrat Villar Martin, Gladis Magris C., Mariela Martinez-Paredes, Alexandre Alarie, Alberto Rodriguez Ardila, Ilhuiyolitzin Villicana-Pedraza ยท 2021

Using published work on the Narrow Line Region of Active Nuclei, we make a comparison of the observed [O III] $4363\AA/5007\AA$ ratio observed among quasars, Seyfert 2's and spatially resolved NLR plaโ€ฆ

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Sparse optimization of mutual synchronization in collectively oscillating networks

Hiroya Nakao, Katsunori Yamaguchi, Shingo Katayama, Tatsuo Yanagita ยท 2021

We consider a pair of collectively oscillating networks of dynamical elements and optimize their internetwork coupling for efficient mutual synchronization based on the phase reduction theory developeโ€ฆ

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Multivariate Trace Inequalities, p-Fidelity, and Universal Recovery Beyond Tracial Settings

Marius Junge, Nicholas LaRacuente ยท 2020

Trace inequalities are general techniques with many applications in quantum information theory, often replacing classical functional calculus in noncommutative settings. The physics of quantum field tโ€ฆ

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Voros Coefficients and the Topological Recursion for a Class of the Hypergeometric Differential Equations associated with the Degeneration of the 2-dimensional Garnier System

Yumiko Takei ยท 2020

In my joint papers with Iwaki and Koike ([IKoT1, IKoT2]) we found an intriguing relation between the Voros coefficients in the exact WKB analysis and the free energy in the topological recursion introโ€ฆ

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