Titlebook: Smart Data Intelligence; Proceedings of ICSMD R. Asokan,Diego P. Ruiz,Selwyn Piramuthu Conference proceedings 2024 The Editor(s) (if applic

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书目名称Smart Data Intelligence影响因子(影响力)




书目名称Smart Data Intelligence影响因子(影响力)学科排名




书目名称Smart Data Intelligence网络公开度




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书目名称Smart Data Intelligence被引频次




书目名称Smart Data Intelligence被引频次学科排名




书目名称Smart Data Intelligence年度引用




书目名称Smart Data Intelligence年度引用学科排名




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书目名称Smart Data Intelligence读者反馈学科排名

FADE

Vinay Nagarad Dasavandi Krishnamurthy,Sheshang Degadwala,Dhairya Vyasthe starting point of the paper. Furthermore, a set of reduction axioms is given, under which the correctness of the algorithm can be proven and which are preserved when passing from a ring R to the polynomial ring R[x.,...,,x.]. Z[x.,...,x.] is an important example of a ring in which the critical-p

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S. S. Aravinth,M. Kavitha,Maddiboina Lokesh,Gopisetty Chaitanya,Polisetty Manikanth,K. Hemanth Ganese more difficult to treat. Let L be r.e. with infinite complement. If L is not hyper-simple then R.∪Fin(L.) is r.e.. This is shown by providing for each partial recursive function ϕ. a "follower" ψ. which is equal to ϕ. in case ϕ.∈R. and is an element of Fin(L.) otherwise. Providing such a "follower

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R. Jeevitha,G. K. Sekarraja,M. Sridhar,A. SriBalajiting computation tree of M for w of depth ≤t(n), alternation depth ≤a(n) and space ≤s(n), where n=|w|..There is a close connection between quantification and linear alternation. Chandra,Kozen and Stockmeyer noted that PH may be described as the union of a hierarchy of bounded alternation. An analogo

Desert

E. Arumugam,B. Vinayaga Sundarame more difficult to treat. Let L be r.e. with infinite complement. If L is not hyper-simple then R.∪Fin(L.) is r.e.. This is shown by providing for each partial recursive function ϕ. a "follower" ψ. which is equal to ϕ. in case ϕ.∈R. and is an element of Fin(L.) otherwise. Providing such a "follower

Alienated

Vergin Raja Sarobin,Hetal Atwal,Varsha Sharma,Agrim Sharmae more difficult to treat. Let L be r.e. with infinite complement. If L is not hyper-simple then R.∪Fin(L.) is r.e.. This is shown by providing for each partial recursive function ϕ. a "follower" ψ. which is equal to ϕ. in case ϕ.∈R. and is an element of Fin(L.) otherwise. Providing such a "follower

偶然

R. Chithra,A. P. Teijas,G. Thangavel,R. Vasantheeswaranf families "naturally in Ext(R.)", thus demonstrating that richness. On the other hand, there are families which belong to Ext(R.) in a more nonstandard way. Main results:.We conclude with a first look at Ext*(R.), which is the quotient semilattice of Ext(R.) modulo finite families. We prove that Ex

宣传

K. Saraswathi,N. T. Renukadevi,S. S. Nandhini,E. Sushmitha,R. Arundhathiting computation tree of M for w of depth ≤t(n), alternation depth ≤a(n) and space ≤s(n), where n=|w|..There is a close connection between quantification and linear alternation. Chandra,Kozen and Stockmeyer noted that PH may be described as the union of a hierarchy of bounded alternation. An analogo

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