Stick | Stick Wiki | Fandom
Stick was announced in March of 2024, with Owen Wilson attached as star and executive producer. Peter Dager, Marc Maron, Mariana Treviño, Judy Greer (replacing Jamie Neumann), and Lilli Kay …
Stick | Stick Wiki | Fandom
Stick was announced in March of 2024, with Owen Wilson attached as star and executive producer. Peter Dager, Marc Maron, Mariana Treviño, Judy Greer (replacing Jamie Neumann), and Lilli Kay …
Potential theory, path integrals and the Laplacian of the indicator
This paper links the field of potential theory -- i.e. the Dirichlet and Neumann problems for the heat and Laplace equation -- to that of the Feynman path integral, by postulating that the potential is equal to plus/minus the Laplacian of the indicat...
Nonresonance for problems involving $(p,q)$-Laplacian equations with nonlinear perturbatio…
We study the solvability of $(p,q)$-Laplacian problems with nonlinear reaction terms and non-homogeneous Neumann boundary conditions. First, we provide a complete description of the spectrum of the eigenvalue problem involving the $(p,q)$-Laplacian w...
About the Overcompleteness of Coherent State Systems with a Line Bundles Viewpoint
Standart Coherent State Systems have an analysis based on lattices (von Neumann's lattices) in terms of wich they are classified, looking at the size of the minimun cell, by: complete, overcomplete and not complete. In this work we analize overcomp...
Gaussian States Minimize the Output Entropy of the One-Mode Quantum Attenuator
We prove that Gaussian thermal input states minimize the output von Neumann entropy of the one-mode Gaussian quantum-limited attenuator for fixed input entropy. The Gaussian quantum-limited attenuator models the attenuation of an electromagnetic sign...
Gaussian states minimize the output entropy of one-mode quantum Gaussian channels
We prove the longstanding conjecture stating that Gaussian thermal input states minimize the output von Neumann entropy of one-mode phase-covariant quantum Gaussian channels among all the input states with a given entropy. Phase-covariant quantum Gau...
STT-RAM-based Hierarchical In-Memory Computing
In-memory computing promises to overcome the von Neumann bottleneck in computer systems by performing computations directly within the memory. Previous research has suggested using Spin-Transfer Torque RAM (STT-RAM) for in-memory computing due to its...
Cortical Processing with Thermodynamic-RAM
AHaH computing forms a theoretical framework from which a biologically-inspired type of computing architecture can be built where, unlike von Neumann systems, memory and processor are physically combined. In this paper we report on an incremental ste...
Continuous fields of C*-algebras and Lesieur's Quantum Groupoids
In two articles ([L2], [L3]), Franck Lesieur had introduced a notion of quantum groupoid, in the setting of von Neumann algebras, using intensively the notion of pseudo-multiplicative unitary, which had been introduced in a previous article of the...
On Lesieur's Measured Quantum Groupoids
In his thesis ([L1]), which is published in an expended and revised version ([L2]), Franck Lesieur had introduced a notion of measured quantum groupoid, in the setting of von Neumann algebras, using intensively the notion of pseudo-multiplicative u...
Towards a Self-Replicating Turing Machine
We provide partial implementations of von Neumann's universal constructor and universal copier, starting out with three types of simple building blocks using minimal assumptions. Using the same principles, we also construct Turing machines. Combining...
Acoustic scattering by fractal screens: mathematical formulations and wavenumber-explicit…
We consider time-harmonic acoustic scattering by planar sound-soft (Dirichlet) and sound-hard (Neumann) screens. In contrast to previous studies, in which the domain occupied by the screen is assumed to be Lipschitz or smoother, we consider screens o...
Stick | Stick Wiki | Fandom
Stick was announced in March of 2024, with Owen Wilson attached as star and executive producer. Peter Dager, Marc Maron, Mariana Treviño, Judy Greer (replacing Jamie Neumann), and Lilli Kay …
The Modular Symmetry of Markov Maps
A state-preserving automorphism of a von Neumann algebra induces a canonical unitary operator on the GNS Hilbert space of the state which fixes the vacuum. This unitary commutes with both the modular operator of the state and its modular conjugation....
Approximating Nash Equilibrium Via Multilinear Minimax
Nash equilibrium} (NE) can be stated as a formal theorem on a multilinear form, free of game theory terminology. On the other hand, inspired by this formalism, we state and prove a {\it multilinear minimax theorem}, a generalization of von Neumann's...
Relating Cut and Paste Invariants and TQFTs
In this paper, we shall be concerned with a relation between TQFTs and cut and paste invariants introduced by Karras, Kreck, Neumann and Ossa. Cut and paste invariants, or SK invariants, are functions on the set of smooth manifolds that are invariant...
On the Pólya conjecture for circular sectors and for balls
In 1954, G. Polya conjectured that the counting function $N(Ω,Λ)$ of the eigenvalues of the Laplace operator of the Dirichlet (resp. Neumann) boundary value problem in a bounded set $Ω\subset R^d$ is lesser (resp. greater) than $(2π)^{-d} ω_d |?...
On the asymptotic behavior of the eigenvalues of nonlinear elliptic problems in domains be…
We analyze the asymptotic behavior of the eigenvalues of nonlinear elliptic problems under Dirichlet boundary conditions and mixed (Dirichlet, Neumann) boundary conditions on domains becoming unbounded. We make intensive use of Picone identity to ove...
The Casimir Effect for Conical Pistons
In this paper we utilize $ζ$-function regularization techniques in order to compute the Casimir force for massless scalar fields subject to Dirichlet and Neumann boundary conditions in the setting of the conical piston. The piston geometry is obtain...