1,720,998 research outputs found
On the traction problem in mechanics
In this paper, we show how to solve the traction problem for
the Lamè and Stokes systems by means of a double layer potential. In this way we complete the results of [5], where Cialdea and Hsiao, employing a method introduced by the first author in [1], solve the Dirichlet problem for Lamè and Stokes systems by means of a simple layer potential
Recensione su MATHEMATICAL REVIEW (ISSN 2167-5163) all'articolo "Some remarks on the mixed problem of elastostatics in exterior domains", Minimax Theory Appl. 6 (2021), no. 2, pp. 311–320.
Regularization for integral equations of the first kind in the theory of thermoelastic pseudo-oscillations
In this paper integral equations of the first kind arising in homogeneous isotropic linear pseudo-oscillations thermoelastic theory are regularized.
As a byproduct several integral representations for the solutions of
the four basic boundary value problems of pseudo-oscillations thermoelastic theory are obtained. These representations are different from the classical ones [11]
Recensione su MATHEMATICAL REVIEW (ISSN 2167-5163) a Falach, L.; Segev, R., On the role of sharp chains in the transport theorem. Contin. Mech. Thermodyn. 28 (2016), no. 1-2, 539–559.
Recensione su MATHEMATICAL REVIEW (ISSN 2167-5163) a "On the Lie derivative of forms of bidegree" , Bull. Math. Anal. Appl. 8 (2016), no. 4, 33–42 di Bui Cao Van.
Recensione su MATHEMATICAL REVIEW (ISSN 2167-5163) a Zhang, Yan Hui et al., Integral representations of a class of harmonic functions in the half space. J. Differential Equations 260 (2016), no. 2.
A Brothers Riesz theorem in the theory of holomorphic functions of several complex variables
Recensione su MATHEMATICAL REVIEW (ISSN 2167-5163) a Knese, Greg, Integrability and regularity of rational functions. Proc. Lond. Math. Soc. (3) 111 (2015), no. 6
Recensione su MATHEMATICAL REVIEW (ISSN 2167-5163) a Ostoja-Starzewski, Martin, Shen, Malyarenko, Anatoliy, Tensor random fields in conductivity and classical or microcontinuum theories, Math. Mech. Solids 20 (2015), no. 4, 418--432
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