Results 71 to 80 of about 4,714,881 (83)
Anti-PD1 'SHR-1210' aberrantly targets pro-angiogenic receptors and this polyspecificity can be ablated by paratope refinement. [PDF]
Finlay WJJ+3 more
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HERON QUADRILATERALS VIA ELLIPTIC CURVES. [PDF]
Izadi F, Khoshnam F, Moody D.
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Genetic snapshots of the Rhizobium species NGR234 genome. [PDF]
Viprey V+3 more
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Descent Calculations for the Elliptic Curves of Conductor 11
T. Fisher
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Transcendental Brauer-Manin obstructions on singular K3 surfaces. [PDF]
Alaa Tawfik M, Newton R.
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On the extension of even families of non-congruent numbers
Rendiconti del Seminario Matematico della Universita di Padova, 2022A method that extends existing families of even non-congruent numbers to produce new families of non-congruent numbers with arbitrarily many distinct prime factors is presented.
L. Reinholz, Qiduan Yang
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Recurrence Relations for Elliptic Sequences: Every Somos 4 is a Somos k
, 2004In his celebrated memoir, Morgan Ward's definition of elliptic divisibility sequences has the remarkable feature that it does not become at all clear until deep into the paper that there exist nontrivial examples of such sequences.
A. J. Van Der Poorten, Christine Swart
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, 2017
Let E be an elliptic curve over an abelian extension F of an imaginary quadratic field K with complex multiplication by K. Let p be a prime number inert over K/Q (i.e. supersingular for E).
Byoung Du Kim, Jeehoon Park
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Let E be an elliptic curve over an abelian extension F of an imaginary quadratic field K with complex multiplication by K. Let p be a prime number inert over K/Q (i.e. supersingular for E).
Byoung Du Kim, Jeehoon Park
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, 2011
We first introduce Selmer groups for elliptic curves, and then Selmer groups for Galois representations. The main topic of the article concerns the behavior of Selmer groups for Galois representations with the same residual representation.
R. Greenberg
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We first introduce Selmer groups for elliptic curves, and then Selmer groups for Galois representations. The main topic of the article concerns the behavior of Selmer groups for Galois representations with the same residual representation.
R. Greenberg
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Good and Bad Uses of Elliptic Curves in Cryptography
, 2002In the first part of this article I describe the construction of cryptosystems using elliptic curves, discuss the Elliptic Curve Discrete Logarithm Problem (upon which the security of all elliptic curve cryptosystems rests), and survey the different ...
N. Koblitz
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