supported by NSFC (60850005);NSF of Zhejiang Province(D7080080, Y7080185, Y607128)
In this article, we prove that the symmetric function Fn(x,r)=∑i1+i2+……in=r(x1(i1x2^i2……xn^in)1/r is Schur harmonic convex for x ∈ R+n and r ∈N -=(1, 2, 3,...} As its applications, some analytic inequa...
supported by NSFC (60850005);NSF of Zhejiang Province(Y7080106)
In this article, the authors study some basic properties of the so-called quasilinear- additive functions, and some applications to the special functions of quasiconformal analysis are specified.
supported by National Natural Science Foundation of China (Grant Nos. 10631020, 60850005);the Natural Science Foundation of Zhejiang Province (Grant No. D7080080)
In this note, we prove the partial regularity of stationary weak solutions for the Landau- Lifshitz system with general potential in four or three dimensional space. As well known, in general, since the constraint of ...