Answer to: Calculus. Q = {(x, y, z) | 4 less than or equal to x^2 + y^2 + z^2 less than or equal to 25} Compute \iiint_Q x^2 d r By signing up,...
1 Introduction In this article, we shall study fractional calculus on the specific time scale, Tt0 = {t : t = t0qn, n a nonnegative integer } ∪ {0}, where t0 ∈ R and 0 < q < 1. In general, a time scale is a closed subset of the reals [8]. The purpose of the ...
In this paper, we give some basic concepts of q-calculus that will be needed in this paper. Then, we built the q-nonlocal condition that ensures the solution existence and uniqueness of the fractional q-integrodifferential equation. Also, we introduce the continuous dependence of the solution....
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Within fractional calculus, q-calculus, which involves q-derivatives and q-integrals, has emerged as a significant area of study. Q-fractional differential equations, which incorporate q-derivatives and q-integrals, have become a fascinating subject of investigation. These equations offer a more ...
Based on the mean value inequality for q-calculus,Ostrowski type inequalities involving q-integral and qb-integral are established.As a special case,Iyengar type inequalities of q-integral and qb-integral are obtained. 作者 时统业 黄紫东 SHI Tong-ye;HUANG Zi-dong(PLA Naval Command College,Nanjin...
摘要: In this paper, q-calculus analogues of some classical and some recent integral inequalities are found. Applications to estimation of sums of some convergent series are also given.关键词:q-derivative q-integral Steffensen's Hermite-Hadamard's Iyengar's Griiss and Chebyshev's inequalities ...
A note on Schubert calculus We give new a proof of the general Brian\\\c{c}on-Skoda theorem about ideals of holomorphic functions by means of multivariable residue calculus. The method gives new variants of this theorem for products of ideals. Moreover, we obt... J Zhong 被引量: 2发表...
将方程重写为Pq+p(1−q)=sPq+p(1-q)=s。 Pq+p(1−q)=sPq+p(1-q)=s 将每一项进行分解因式。 点击获取更多步骤... Pq+p⋅1+p(-q)=s 将p乘以1。 Pq+p+p(-q)=s Pq+p-pq=s Pq+p−pq=sPq+p-pq=s 求方程中各项的最小公分母 (LCD)。