Results 41 to 50 of about 40,929 (275)
Asymptotic behaviour for a phase-field model with hysteresis in one-dimensional thermo-visco-plasticity [PDF]
, 2002 The asymptotic behaviour for t → ∞ of the solutions to a one-dimensional model for thermo-visco-plastic behaviour is investigated in this paper. The model consists of a coupled system of nonlinear partial differential equations, representing the ...
Klein, Olaf
core +1 more source
Unique continuation for the magnetic Schrödinger equation [PDF]
, 2020 The unique‐continuation property from sets of positive measure is here proven for the many‐body magnetic Schrödinger equation. This property guarantees that if a solution of the Schrödinger equation vanishes on a set of positive measure, then it is ...
Benedicks, M., Laestadius, A., Penz, M.
core +2 more sources
White Christian Nationalism in the Rural United States
New Directions for Adult and Continuing Education, EarlyView.ABSTRACT Many scholars have sought to link the rise of right‐wing populist movements, like White Christian Nationalism (WCN), to the impacts of political‐economic structural changes, such as globalization and financialization. Although these structural changes may explain some grievances, they do not explain why people express those grievances in the ...
Leland L. Glenna
wiley +1 more source
AIMS MathematicsSome new reverse versions of Hilbert-type inequalities are studied in this paper. The results are established by applying the time scale versions of reverse Hölder's inequality, reverse Jensen's inequality, chain rule on time scales, and the mean ...
Haytham M. Rezk +4 more
doaj +1 more source
Some new Caputo fractional derivative inequalities for exponentially (θ,h−m)–convex functions
AIMS Mathematics, 2022 Firstly, we obtain some inequalities of Hadamard type for exponentially (θ,h−m)–convex functions via Caputo k–fractional derivatives. Secondly, using integral identity including the (n+1)–order derivative of a given function via Caputo k-fractional ...
Imran Abbas Baloch +5 more
doaj +1 more source
On some tensor inequalities based on the t-product [PDF]
arXiv, 2021 In this work, we investigate the tensor inequalities in the tensor t-product formalism. The inequalities involving tensor power are proved to hold similarly as standard matrix scenarios. We then focus on the tensor norm inequalities. The well-known arithmetic-geometric mean inequality, H{\" o}lder inequality, and Minkowski inequality are generalized to
arxiv
Random Clarkson inequalities and LP version of Grothendieck' s inequality [PDF]
, 1985 In a recent paper Kato [3] used the Littlewood matrices to generalise Clarkson's inequalities. Our first aim is to indicate how Kato's result can be deduced from a neglected version of the Hausdorff-Young inequality which was proved by Wells and ...
Tonge, A
core
Crime Against History: Slavery, Race, and the 1776 Report
New Directions for Adult and Continuing Education, EarlyView.ABSTRACT With the 2025 executive order, “Ending Radical Indoctrination in K‐12 Schooling,” the Trump administration reestablished the 1776 Commission, which produced The 1776 Report. This article argues that this report, which is an unsubtle response to The 1619 Project, reveals how White Christian Nationalists wish to mandate that a hyper‐patriotic ...
William V. Trollinger
wiley +1 more source
Analytic aspects of the dilation inequality for symmetric convex sets in Euclidean spaces [PDF]
arXiv, 2023 We discuss an analytic form of the dilation inequality for symmetric convex sets in Euclidean spaces, which is a counterpart of analytic aspects of Cheeger's isoperimetric inequality. We show that the dilation inequality for symmetric convex sets is equivalent to a certain bound of the relative entropy for symmetric quasi-convex functions, which is ...
arxiv
Rate of growth of a transient cookie random walk [PDF]
, 2007 We consider a one-dimensional transient cookie random walk. It is known from a previous paper that a cookie random walk $(X_n)$ has positive or zero speed according to some positive parameter $\alpha >1$ or $\le 1$.
Basdevant, Anne-Laure, Singh, Arvind
core +2 more sources