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SPECTRAL CONVERGENCE ON DEGENERATING SURFACES     SPECTRAL  DEGENERATING SURFACES       font style='font-size:12px;'> 2015/12/17
The study of the spectrum of the Laplace operator has produced an extensive literature. (See [Cha] and the references therein.) Of special interest to recent applications has been the behavior of spec...
Convergence Rates of AFEM with H−1 Data     AFEM  Convergence Rates       font style='font-size:12px;'> 2015/12/11
This paper studies Adaptive Finite Element Methods (AFEMs), based on piecewise liear elements and newest vertex bisection, for solving second order elliptic equations with piecewise constant coeʂ...
We analyze an adaptive discontinuous finite element method (ADFEM) for symmetric second order linear elliptic operators. The method is formulated on nonconforming meshes made of simplices or q...
DESIGN AND CONVERGENCE OF AFEM IN H(DIV)     A posteriori error estimate  error reduction       font style='font-size:12px;'> 2015/12/11
We design an adaptive finite element method (AFEM) for mixed boundary value problems associated with the differential operator A − ∇div in H(div,Ω). For A being a variab...
CONVERGENCE OF MOMENTS FOR DISPERSING BILLIARDS WITH CUSPS     Chaos  decay of correlations  Central Limit Theorem       font style='font-size:12px;'> 2015/9/29
Dispersing billiards with cusps are deterministic dnamical systems with a mild degree of chaos, exhibiting “intermittent” behavior that alternates between regular and chaotic paterns.
RATES OF CONVERGENCE FOR RANDOM APPROXIMATIONS OF CONVEX SETS     PACKING NUMBERS  POLAR SET       font style='font-size:12px;'> 2015/8/20
The Hausdorff distance between a compact convex set K CRd and random sets K c lRd iS studied. Basic inequalities are derived for the case of K being a convex subset of K. If applied to special seq...
The main objective of this paper is to develop a model which combines in the same process image classification and restoration. Image classification consists of assigning a label to each site of an ...
On quantitative convergence to quasi-stationarity     Quantitative  convergence       font style='font-size:12px;'> 2015/7/7
On quantitative convergence to quasi-stationarity。
Estuarine fronts are well known to influence transport of waterborne constituents such as phytoplankton and sediment, yet due to their ephemeral nature, capturing the physical driving mechanisms and t...
A wireless sensor network of nodes with limited energy is considered. The problem of computing a routing flow that maximizes the network lifetime is formulated as a linear program. We consider a conve...
In 1878 the mathematician Joseph Boussinesq pointed out a structural analogy between some features of living beings and singular solutions of differential equations. Sudden transitions between ordinar...
Baryon chiral perturbation theory as conventionally applied using dimensional regularization has a well-known problem with the convergence of the SU(3) chiral expansion. One can reformulate the theory...
The divergence of perturbative expansions which occurs for the vast majority of macroscopic systems and follows from Dyson’s collapse argument prevents the direct use of Feynman’s diagrammatic techniq...
Gastrulation is a fundamental process that reorganizes the primary germ layers to shape the internal and external features of an early embryo. Morphogenetic movements underlying this process can be cl...
We present a finite difference implementation of a three-dimensional higher-order ice sheet model.In comparison to a conventional centred difference discretisation it enhances both numerical s...

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