Results 221 to 230 of about 28,289 (266)

Morphological Diversity as a Proxy for Assessing Genetic Diversity of <i>Aedes aegypti</i> (Diptera, Culicidae). [PDF]

Insects
Lopes FA, Moratore C, Santos KRD, Tani LF, Peixoto ML, Suesdek L.   +5 more
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Single-Particle Entanglement Dynamics in Complex Systems. [PDF]

Entropy (Basel)
Shekhar D, Shukla P.
europepmc   +1 more source

The AGM of Gauss, Ramanujan's corresponding theory, and spectral bounds of self-adjoint operators. [PDF]

Mon Hefte Math
Faulhuber M, Gumber A, Shafkulovska I.
europepmc   +1 more source

The "Dogs' Catching Mice" conjecture in Chinese phonogram processing. [PDF]

PLoS One
Jiang M, Luo Q, Wang X, Tan Y.
europepmc   +1 more source

A NOTE ON THE MAIN CONJECTURE OVER Q

A NOTE ON THE MAIN CONJECTURE OVER Q
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The main conjecture

2021
In his important papers [16], [17], Wiles proved in most cases the so-called main conjecture for the cyclotomic Zp-extension of any totally real base field F, for all odd primes p, and for all abelian characters of Gal(Q¯ /F) (we say most cases because his work only establishes the main conjecture up to µ-invariants for those abelian characters whose ...
Coates, J, Sujatha, R
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Stark systems and equivariant main conjectures

Osaka Journal of Mathematics, 2022
This is a further contribution to the theory of Stark systems with an application to equivariant main conjectures of elliptic curves. The main result is one divisibility of the main conjecture under certain hypotheses. This was already known by former work of the author [Math. Z. 298, No.
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The Alon–Tarsi conjecture: A perspective on the main results

Discrete Mathematics, 2019
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Benjamin Friedman, Sean McGuinness
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On the main conjecture on geometric MDS codes

IEEE Transactions on Information Theory, 1992
Summary: A new way to attack the main conjecture on MDS codes for geometric codes is proposed. In particular, the conjecture for codes arising from curves of genus one or two when the cardinal of the ground field is large enough is proven.
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Anticyclotomic main conjectures

2006
Let \(p>3\) be prime. Let \(F\) be a totally real number field, \(M/F\) a totally imaginary quadratic extension in which all prime ideals dividing \(p\) are unramified, \(\Sigma\) a \(p\)-ordinary CM type of \(M\), \(\overline{W}\) the completion of the ring of integers in an algebraic closure of \(\mathbb Q_p\), and \(\psi: \text{Gal}(\overline{F}/M ...
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