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A central question in invariant theory is that of determining the relations among invariants. Geometric invariant theory quotients come with a natural ample line bundle, and hence often a natural pr...
Factorial Schur functions are generalizations of Schur functions that have, in addition to the usual variables, a second family of \shift" parameters. We show that a factorial Schur function times a...
This paper introduces the phase flow method, a novel, accurate and fast approach for constructing phase maps for nonlinear autonomous ordinary differential equations. The method operates by initially ...
We derive a second-order ordinary differential equation (ODE), which is the limit of Nesterov’s accelerated gradient method. This ODE exhibits approximate equivalence to Nesterov’s scheme and thus can...
We derive a second-order ordinary differential equation (ODE) which is the limit of Nesterov’s accelerated gradient method. This ODE exhibits approximate equivalence to Nesterov’s scheme and thus can ...
Problem – Extension of Principal Eigenvalue/Principal Eigenfunction Theory for Time Independent Parabolic Equations to Random Parabolic Equations I Principal Eigenvalue/Principal Eigenfunction Theo...
This paper introduces and investigates the validity of Bayesian estimating equation derived from the Hilbert space method. A validity for Hilbertbased Bayesian estimating function is established via t...
现有针对联盟S特征(或支付)值表示为区间值υ(S)=[υL(S),υR(S)]的合作对策(简称区间值合作对策)的研究,多数利用区间算术(比如,区间减法)、特殊排序函数等,并在经典Shapley值基础上进行拓展。本文主要目的是发展一种基于最小平方法的n人区间值合作对策的有效求解方法。首先,利用区间值距离概念和最小平方法,建立以联盟分配与联盟支付值之差的平方和为最小的数学优化模型,据此求解确定每个局中...
This thesis is concerned with the Cauchy problem for the quadratic derivative nonlinear wave equation in two spatial dimensions. Using standard techniques, we reduce local well-posedness in Fourier Le...
Generalized master equations provide a concise formalism for studying reduced population dynamics. Usually, these master equations require a perturbative expansion of the memory kernels governing the ...
WHAT IS Q-CURVATURE?     Q-CURVATURE  fundamental quantity       2014/4/3
Branson’s Q-curvature is now recognized as a fundamental quantity in conformal geometry. We outline its construction and present its basic properties.
We consider several dispersive time-reversible plasma fluid models in 3 dimensions: the Euler-Poisson 2-fluid model, the relativistic Euler–Maxwell 1-fluid model, and the relativisti...
We prove small data global existence and scattering for quasilinear systems of Klein-Gordon equations with different speeds, in dimension three. As an application, we obtain a robust global stab...
This paper is devoted to the global (in time) regularity problem for a family of active scalar equations with fractional dissipation. Each component of the velocity field u is determined by the ...
This paper establishes several existence and uniqueness results for two families of active scalar equations with velocity elds determined by the scalars through very singular integrals. The rst fami...

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