Results 41 to 50 of about 396,223 (265)
Self-dual and anti-self-dual Hermitian surfaces [PDF]
The author investigates complex surfaces which are self-dual or anti- self-dual with respect to a Hermitian metric. He proves that, if the Hermitian metric is self-dual and Einstein, then the holomorphic sectional curvature must be constant. (This is obtained by a careful pointwise analysis of the curvature conditions.) The author also characterizes ...
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Ultimate linear block and convolutional codes
Linear block and convolutional codes are designed using unit schemes and families of these to required length, rate, distance and type are mined. Properties, such as type and distance, of the codes follow from the types of units used and thus required ...
Ted Hurley
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A group \(G\) is said to be \(s\)-self dual if every subgroup of \(G\) is isomorphic to a quotient of \(G\). It is \(q\)-self dual is every quotient of \(G\) is isomorphic to a subgroup of \(G\). It is self dual if it is both \(s\)-self dual and \(q\)-self dual.
An, Lijian +2 more
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Reciprocal control of viral infection and phosphoinositide dynamics
Phosphoinositides, although scarce, regulate key cellular processes, including membrane dynamics and signaling. Viruses exploit these lipids to support their entry, replication, assembly, and egress. The central role of phosphoinositides in infection highlights phosphoinositide metabolism as a promising antiviral target.
Marie Déborah Bancilhon, Bruno Mesmin
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N=(2,0) self-dual non-Abelian tensor multiplet in D=3+3 generates N=(1,1) self-dual systems in D=2+2
We formulate an N=(2,0) system in D=3+3 dimensions consisting of a Yang–Mills (YM)-multiplet (AˆμˆI,λˆI), a self-dual non-Abelian tensor multiplet (BˆμˆνˆI,χˆI,φˆI), and an extra vector multiplet (CˆμˆI,ρˆI). We next perform the dimensional reductions of
Hitoshi Nishino, Subhash Rajpoot
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Counting self-dual interval orders [PDF]
In this paper, we first derive an explicit formula for the generating function that counts unlabeled interval orders (a.k.a. (2+2)-free posets) with respect to several natural statistics, including their size, magnitude, and the number of minimal and ...
Vít Jelínek
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Self-Dual Conformal Supergravity and the Hamiltonian Formulation
In terms of Dirac matrices the self-dual and anti-self-dual decomposition of a conformal supergravity is given and a self-dual conformal supergravity theory is developed as a connection dynamic theory in which the basic dynamic variabes include the self ...
A. Ashtekar +23 more
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Anderson, Mark S., Bruce Richter, R.
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This perspective highlights emerging insights into how the circadian transcription factor CLOCK:BMAL1 regulates chromatin architecture, cooperates with other transcription factors, and coordinates enhancer dynamics. We propose an updated framework for how circadian transcription factors operate within dynamic and multifactorial chromatin landscapes ...
Xinyu Y. Nie, Jerome S. Menet
wiley +1 more source
The classic duality of self-subject and self-object is related to the linguistic duality of self as a pronoun of the first and the third person. The latter duality is related to alternative ways of categorising people either as self versus other (SO ...
Guido Peeters, Ann Hendrickx
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