www.iospress.com I m p a c t i n g t h e Wo r l d o f S c i e n c e 2016 Journal Catalogue

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• Academic publishing
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THEOREM OF THE DAY Taylor’s Theorem Let c be a real number and f a real-valued function which is (n+1)-times differentiable in some interval I around c. Then for x ∈ I, there is some value θ lying between x and c, s

Source URL: www.theoremoftheday.org

Nov. 25, 2015 Volume 48 | Number 6 A m e m o r i a l u n i v e r s i t y o f n e w f o u n d l an d p u b l i c at i o n Registration Mail

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Exercises on pairings on elliptic curves Andreas Enge Leuven, Friday, 13 September 2013 Exercise 1 (Weil reciprocity). Let E : Y 2 = X 3 + X over F7 , f = Y , g = X−1 X−3 . Compute div f and div g, and verify that f

Source URL: www.cosic.esat.kuleuven.be

• Cryptography
• Algebra
• Public-key cryptography
• Pairing-based cryptography
• Elliptic curves
• Group theory
• Analytic number theory
• Weil pairing
• Divisor
• Pairing
• Homomorphic signatures for network coding

Listening Point The View From of the VOLUME XII, NUMBER 1 ~ SPRING 2010

Source URL: listeningpointfoundation.com

• Sigurd F. Olson
• David Backes
• Wilderness
• Cultural heritage
• 9
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ON SOME MULTICOLOUR RAMSEY PROPERTIES OF RANDOM GRAPHS ANDRZEJ DUDEK AND PAWEL PRALAT ˆ ) of a graph F is the smallest integer m such Abstract. The size-Ramsey number R(F that there exists a graph G on m edges with the

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O P S F N E T - Volume 22, Number 6 - November 15, 2015 The Electronic News Net of the SIAM Activity Group on Orthogonal Polynomials and Special Functions http://math.nist.gov/opsf Please send contributions to: poly@siam

Source URL: math.caltech.edu

• Guggenheim Fellows
• Mourad Ismail
• Foundations of Computational Mathematics
• Leroy P. Steele Prize
• Vilmos Totik
• Orthogonal polynomials
• American Mathematical Society
• Richard Askey
• Barry Simon

Volume 12, Number 2 February/March 2006 F E D E R A L R E S E RV E B A N K O F N E W Y O R K w w w. n e w y o r k f e d . o r g / r e s e a r c h / c u r r e n t _ i s s u e s

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THEOREM OF THE DAY Taylor’s Theorem Let c be a real number and f a real-valued function which is (n+1)-times differentiable in some interval I around c. Then for x ∈ I, there is some value θ lying between x and c, s

Source URL: theoremoftheday.org