Polynomial approximation by means of the random discrete L2 projection and application to inverse problems for PDEs with stochastic data

A case where approximate products are easy to find is when the coordinate of the approximation of a function is a sample (interpolating scaling functions [8, 9]) or an approximation

Whereas the continuous tensor product structure of the bosonic Fock space exhibit its natural "tensor-independence" structure, it is natural to think that the free Fock

Whereas the continuous tensor product structure of the bosonic Fock space exhibit its natural “tensor- independence” structure, it is natural to think that the free Fock space

the increased risk of myopathy observed in the HPS2-THRIVE study, niacin has failed as a valuable ‘partner’ of statin therapy in lipid-targeted approaches to reduce major

As previously, we can solve the governing equation by seeking similarity solutions, but a full analytical solution to the boundary initial value problem can be worked out by using

In this work, we build on the results obtained in [19] (for the random matrix case) and address the construction of a class of prior generalized stochastic models for elasticity

In this work, we derive a discrete version of the first Weber inequality (2) on (three-dimensional) hybrid spaces spanned by vectors of polynomials attached to the elements and faces

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