Titlebook: Erdélyi–Kober Fractional Calculus; From a Statistical P A. M. Mathai,H. J. Haubold Book 2018 The Author(s), under exclusive licence to Spri

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書目名稱Erdélyi–Kober Fractional Calculus影響因子(影響力)




書目名稱Erdélyi–Kober Fractional Calculus影響因子(影響力)學科排名




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書目名稱Erdélyi–Kober Fractional Calculus網(wǎng)絡(luò)公開度學科排名




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書目名稱Erdélyi–Kober Fractional Calculus被引頻次學科排名




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書目名稱Erdélyi–Kober Fractional Calculus年度引用學科排名




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書目名稱Erdélyi–Kober Fractional Calculus讀者反饋學科排名

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Spinous-Process

,Erdélyi-Kober Fractional Integrals in the Real Matrix-Variante Case,rting the discussion, we will need some Jacobians of matrix transformations here. For results on Jacobians, see Mathai [3]. For the real matrix-variate case, the determinant of . will be denoted by either det(.) or by |.|. When complex matrices are involved we will use the notation det(.) for determ

archetype

restrain

,Erdélyi-Kober Fractional Integrals Involving Many Real Matrices,for the ratio of .. to .. in the real scalar variable case, ., symmetric ratio, in the real .?×?. matrix-variate case. The corresponding density of .. and .. will be indicated by ..; we will use ..?=?... for the product in the real scalar variable case and ., the symmetric product, in the real .?×?.

Fibroid

,Erdélyi-Kober Fractional Integrals in the Complex Domain,e case. In the present chapter we will look into fractional calculus in the complex domain. Since we will be dealing with .?×?. Hermitian positive definite matrices, for .?=?1 Hermitian positive definite means a real scalar positive variable. Hence we start with .?≥?2. Fractional calculus of one rea

Fibroid

作嘔

,Erdélyi-Kober Fractional Integrals in the Real Matrix-Variante Case,be written as ., denoting a matrix . in the complex domain as .. All matrices appearing in this chapter are .?×?. real positive definite unless stated otherwise. Some Jacobians of matrix transformations will be stated here as lemmas without proofs. For proofs and other details, see Mathai [3].

endure

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