熱中症予防のために：英語版 (ファイル名：3-2_necchushoyobou.pdf サイズ：559.96KB)

HEAT TRANSFER ANALYSIS ON ROTATING FLOW OF A SECOND-GRADE FLUID PAST A POROUS PLATE WITH VARIABLE SUCTIONT. HAYAT, ZAHEER ABBAS,

The reflection method together with the solution obtained for the whole space is applied to a semispace problem with a plane dis- tribution of heat sources located inside the

On the other hand, the magnitude of the cross-flow velocity increases with the increase in either suction pa- rameter or frequency parameter, while it increases near the

A number of previous papers have obtained heat kernel upper bounds for jump processes under similar conditions – see in particular [3, 5, 13]... Moreover, by the proof of [2,

Thus, the present study is actually quite different and can be considered as an improvement of [6] and a generalization of [3] to quasilinear (monotone operators in the gradient)

In particular, we show that the q-heat polynomials and the q-associated functions are closely related to the discrete q-Hermite I polynomials and the discrete q-Hermite II

In Section 4, we establish parabolic Harnack principle and the two-sided estimates for Green functions of the finite range jump processes as well as H¨ older continuity of

Keywords and phrases: symmetric jump process, metric measure space, heat kernel estimate, stability, Dirichlet form, cut-o↵ Sobolev inequality, capacity, Faber-Krahn inequality,