Tootfinder

„Israeli Prime Minister Benjamin Netanyahu said Thursday that "there will be no Palestinian state."
Netanyahu made the remarks during a visit to the Maale Adumim settlement in the occupied West Bank.
He formally signed a proposal that will see thousands of new homes built nearby (..).
"We are going to fulfill our promise that there will be no Palestinian state, this place belongs to us," Netanyahu said.“
Immer noch: Es findet keine Vertreibung stat…

Rephasing Invariant Formula for the CP Phase in the Kobayashi-Maskawa Parametrization and the Exact Sum Rule with the Unitarity Triangle $\delta_{\rm PDG} \delta_{\rm KM} = \pi - \alpha \gamma$
Masaki J. S. Yang
https://arxiv.org/abs/2508.10249

Rephasing Invariant Formula for the CP Phase in the Kobayashi-Maskawa Parametrization and the Exact Sum Rule with the Unitarity Triangle $δ_{\rm PDG} + δ_{\rm KM} = π- α+ γ$
In this letter, we obtain a rephasing invariant formula for the CP phase in the Kobayashi--Maskawa parameterization $δ_{\rm KM} = \arg [ - { V_{ud} \det V_{\rm CKM} / V_{us} V_{ub} V_{cd} V_{td}} ]$. General perturbative expansion of the formula and observed value $δ_{\rm KM} \simeq π/2$ reveal that the phase difference of the 1-2 mixings $e^{i (ρ_{12}^{d} - ρ_{12}^{u})}$ is close to maximal for sufficiently small 1-3 quark mixings $s_{13}^{u,d}$. Moreover, by combining this result with an…

The Alternative Hypothesis for Zeros of the Riemann Zeta-Function
Siegfred Alan C. Baluyot, Daniel Alan Goldston, Ade Irma Suriajaya, Caroline L. Turnage-Butterbaugh
https://arxiv.org/abs/2508.10857

The Alternative Hypothesis for Zeros of the Riemann Zeta-Function
In 2016, the first-named author introduced a formulation of the Alternative Hypothesis that assumes that consecutive zeros of the Riemann zeta-function are spaced at multiples of half of the average spacing, but does not assume that the zeros are simple. In this paper, we assume the Riemann Hypothesis and a similar formulation of the Alternative Hypothesis, and for each integer $k$ we obtain constraints on the density of pairs of zeros whose normalized differences are at $k/2$ times the average…

A microscopically reversible kinetic theory of flocking
Ruben Lier
https://arxiv.org/abs/2508.09274 https://arxiv.org/pdf/2508.09274

A microscopically reversible kinetic theory of flocking
We formulate a kinetic theory of two species of hard spheres which can undergo collisions converting chemical energy into kinetic energy. As the two species represent birds and air, this reactive collision mimics birds flapping their wings, allowing for their propulsion. We demand microscopic reversibility of the reactive collisions. We then introduce a chemostat to drive the system out of equilibrium. When the chemostat is sufficiently turned on and one restricts to grazing interspecies collis…

Homogenization of rate-independent elastoplastic spring network models with non-local random fields
Simone Hermann
https://arxiv.org/abs/2509.09872 https://

Homogenization of rate-independent elastoplastic spring network models with non-local random fields
We investigate the time-evolution of elastoplastic materials reinforced by randomly distributed long-range interactions. Starting from a rate-independent system on a discrete spring lattice that combines local linearized elasticity, gradient-regularized plasticity and stochastic non-local links modeling stiff fibers, we establish a discrete-to-continuum limit in the energetic formulation. We prove that as the lattice spacing tends to zero, an evolutionary solution of the discrete system converg…

On flat deformations and their applications
Agata Smoktunowicz
https://arxiv.org/abs/2509.10121 https://arxiv.org/pdf/2509.10121

On flat deformations and their applications
We say that a formal deformation from an algebra $N$ to algebra $A$ is strongly flat if for every real number $e $ there is a real number $00$ gives an algebra isomorphic to $A$. We also give a characterisation of semisi…

Prime Implicant Explanations for Reaction Feasibility Prediction
Klaus Weinbauer, Tieu-Long Phan, Peter F. Stadler, Thomas G\"artner, Sagar Malhotra
https://arxiv.org/abs/2510.09226

Prime Implicant Explanations for Reaction Feasibility Prediction
Machine learning models that predict the feasibility of chemical reactions have become central to automated synthesis planning. Despite their predictive success, these models often lack transparency and interpretability. We introduce a novel formulation of prime implicant explanations--also known as minimally sufficient reasons--tailored to this domain, and propose an algorithm for computing such explanations in small-scale reaction prediction tasks. Preliminary experiments demonstrate that our…

A Conditional Reduction of the Rational Hodge Conjecture for Threefolds and Deformation-Theoretic Verifications in Several Families
Karim Mansour
https://arxiv.org/abs/2508.08321

A Conditional Reduction of the Rational Hodge Conjecture for Threefolds and Deformation-Theoretic Verifications in Several Families
We formulate a concrete geometric approximation hypothesis (Hypothesis~BB) asserting that codimension-$2$ Hodge classes on a smooth projective threefold can be realized as specializations of families whose general members are complete-intersection curves. We prove that Hypothesis~BB implies the (rational) Hodge conjecture for the threefold. We then give deformation-theoretic sufficient criteria (cohomology-vanishing and surjectivity conditions) which imply Hypothesis~BB, and we prove these crit…

Three-body final state interactions in $B^ \to D\bar{D}K^ $ decays
Xin-Yue Hu, Jiahao He, Pengyu Niu, Qian Wang, Yupeng Yan
https://arxiv.org/abs/2509.10039 https://

Three-body final state interactions in $B^+\to D\bar{D}K^+$ decays
This paper presents a detailed analysis of the three-body final state interactions in the $B^+\to D\bar{D}K^+$ process, whose phase space is sufficient small. To precisely extract the resonance parameters, for instance the $χ_{c0/2}(3930)$ in the $D\bar{D}$ invariant mass distributions, in this process, one has to take into account final state interaction, especially the three-body final state interaction. We employ the dispersive Khuri-Treiman formalism, combined with a parameterization of th…

The Second Vanishing Theorem for Formal Local Cohomology Modules
Behruz Sadeqi
https://arxiv.org/abs/2508.05477 https://arxiv.org/pdf/2508.05477

The Second Vanishing Theorem for Formal Local Cohomology Modules
This paper establishes a second vanishing theorem for formal local cohomology modules over Noetherian local rings. We introduce the \textit{formal dimension} invariant and characterize the vanishing of higher formal local cohomology in terms of the dimension of the quotient ring modulo minimal primes. Our main result extends classical vanishing theorems to the formal setting, with applications to the structure of complexes in derived categories. Necessary and sufficient conditions are given via…