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We present some properties of the Weierstrass $\wp$-function associated to the hexagonal (or triangular) lattice. In particular, with the help of an old theorem of I.N. Baker \cite{B} on the characterization of meromorphic solutions of the…

Complex Variables · Mathematics 2021-05-11 Vassilis G. Papanicolaou

For 1<p<infty, and weight w in A_p, and function f in L^p(w), we show that the r-variation of the Walsh-Fourier sums are finite, for r sufficiently large as function of w. (That r is a function of w is necessary.) This strengthens a result…

Classical Analysis and ODEs · Mathematics 2012-02-14 Michael T. Lacey , Yen Do

Fix a strictly increasing right continuous with left limits function $W: \bb R \to \bb R$ and a smooth function $\Phi : [l,r] \to \bb R$, defined on some interval $[l,r]$ of $\bb R$, such that $0<b \le \Phi'\le b^{-1}$. We prove that the…

Probability · Mathematics 2009-11-13 Tertuliano Franco , Claudio Landim

We improve the unconditional explicit bounds for the error term in the prime counting function $\psi(x)$. In particular, we prove that, for all $x>2$, we have \[ \left| \psi(x)-x \right| < 9.22106 \, x \, (\log x)^{3/2}…

Number Theory · Mathematics 2023-05-18 Andrew Fiori , Habiba Kadiri , Joshua Swidinsky

The scalar potential of any particle-physics model must be bounded from below (BFB). We consider the extension of the Standard electroweak Model with three $SU(2)$ doublets of scalars and a symmetry under which each of those doublets…

High Energy Physics - Phenomenology · Physics 2026-04-01 Darius Jurčiukonis , Luís Lavoura , André Milagre

We consider complex projective schemes $X\subset\Bbb{P}^{r}$ defined by quadratic equations and satisfying a technical hypothesis on the fibres of the rational map associated to the linear system of quadrics defining $X$. Our assumption is…

Algebraic Geometry · Mathematics 2010-07-01 Alberto Alzati , José Carlos Sierra

Motivated by previous works, we study semi-classical cosmological solutions and the wave function of the Wheeler-DeWitt equation in the Bose-Parker-Peleg model. We obtain the wave function of the universe satisfying the suitable boundary…

General Relativity and Quantum Cosmology · Physics 2007-05-23 Wontae Kim , Edwin J. Son , Myung Seok Yoon

A formalism is presented to evaluate the Sivers function in constituent quark models. A non-relativistic reduction of the scheme is performed and applied to the Isgur-Karl model. The sign for the $u$ and $d$ flavor contributions that we…

High Energy Physics - Phenomenology · Physics 2009-11-13 A. Courtoy , S. Scopetta , V. Vento

We show how one can obtain an asymptotic expression for some special functions satisfying a second order differential equation with a very explicit error term starting from appropriate upper bounds. We will work out the details for the…

Classical Analysis and ODEs · Mathematics 2011-07-15 Ilia Krasikov

We investigate the relations that must hold among baryonic Isgur-Wise functions $\eta_i$ in the large-N_c limit from unitarity constraints, and compare to those found by Chow using the Skyrme model [or SU(4)]. Given the exponential dropoff…

High Energy Physics - Phenomenology · Physics 2009-10-28 David E. Brahm , James Walden

We derive Berry-Esseen approximation bounds for general functionals of independent random variables, based on chaos expansions methods. Our results apply to $U$-statistics satisfying the weak assumption of decomposability in the Hoeffding…

Probability · Mathematics 2020-10-12 Nicolas Privault , Grzegorz Serafin

We prove $L^p$ lower bounds for Coulomb energy for radially symmetric functions in $\dot H^s(\R^3)$ with $\frac 12 <s<\frac{3}{2}$. In case $\frac 12 <s \leq 1$ we show that the lower bounds are sharp.

Analysis of PDEs · Mathematics 2015-06-04 Jacopo Bellazzini , Marco Ghimenti , Tohru Ozawa

Consider additive functionals of a Markov chain $W_k$, with stationary (marginal) distribution and transition function denoted by $\pi$ and $Q$, say $S_n=g(W_1)+...+g(W_n)$, where $g$ is square integrable and has mean 0 with respect to…

Probability · Mathematics 2008-11-14 Ou Zhao , Michael Woodroofe

We study lower bounds for dyadic square functions of indicator functions. In the case of the dyadic square function $S_{2}$ we obtain a sharp lower bound: for every measurable $A \subset {[0,1)}$, we have \[…

Classical Analysis and ODEs · Mathematics 2026-04-14 Natanael Alpay , Paata Ivanisvili

Motivated by the recent experimental data of the values of the Heavy Quark Expansion parameters, in particular the spin-orbit and Darwin terms, we argue that nature actually may be close to a limit of QCD which has been suggested by…

High Energy Physics - Phenomenology · Physics 2016-09-09 Johannes Heinonen , Thomas Mannel

Motivated by the calculation of observables in the decays $\Lambda_b \to \Lambda_c\left({1 \over 2}^\pm \right) \ell \overline{\nu}$, as tests of Lepton Flavor Universality, we present a calculation of form factors in the quark model. Our…

High Energy Physics - Phenomenology · Physics 2020-12-30 D. Bečirević , A. Le Yaouanc , V. Morénas , L. Oliver

In quark models \`a la Bakamjian and Thomas, that yield covariance and Isgur-Wise scaling of form factors in the heavy quark limit, we compute the decay constants $f^{(n)}$ and $f^{(n)}_{1/2}$ of S-wave and P-wave mesons composed of heavy…

High Energy Physics - Phenomenology · Physics 2009-10-30 V. Morénas , A. Le Yaouanc , L. Oliver , O. Pène , J. -C. Raynal

The baryon differential spectrum of the baryon decay $\Lambda_b \to \Lambda_c \ell \bar{\nu}_\ell$ will be measured in detail at LHCb. We obtain new results on the form factors in the heavy quark expansion of Heavy Quark Effective Theory…

High Energy Physics - Phenomenology · Physics 2015-06-04 F. Jugeau , Yu Jia , L. Oliver

Semileptonic B decays are described by the Isgur-Wise form factor to the leading order in 1/m; four new functions appear in the first order [Luke]. Values of these functions are crucial for the applicability of the whole approach to…

High Energy Physics - Phenomenology · Physics 2007-05-23 V. N. Baier , A. G. Grozin

A wide variety of integral inequalities (IIs) have been developed and studied for the stability analysis of distributed parameter systems using the Lyapunov functional approach. However, no unified mathematical framework has been proposed…

Optimization and Control · Mathematics 2024-04-09 Qian Feng , Alexandre Seuret , Sing Kiong Nguang , Feng Xiao
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