Results 271 to 280 of about 1,858,099 (308)

Generalized non-Hermitian Hamiltonian for guided resonances in photonic crystal slabs. [PDF]

Nanophotonics
Nguyen VA, Nguyen HS, Yuan Z, Nguyen DX, Dang C, Ha ST, Letartre X, Le-Van Q, Nguyen HS.   +8 more
europepmc   +1 more source

Steric Restraints in Redox-Active Guanidine Ligands and Their Impact on Coordination Chemistry. [PDF]

Chemistry
Engels E, Koepcke H, Lörsch M, Römgens PD, Helm AK, Leingang S, Kaifer E, Himmel HJ.   +7 more
europepmc   +1 more source

A constitutive relationship for jointed rock mass considering the change of roughness and its application. [PDF]

Sci Rep
Li X, Zhang G, Chen X, Yang C.
europepmc   +1 more source

SMOLM-LFM: ratiometric single molecule orientation without polarizers

Vesga AG, Aleman-Castaneda L, Heil HS, Daly S, Bruggeman E, Lee SF, Brasselet S, Henriques R.   +7 more
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Chebyshev polynomials : Complexities in the complex plane

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Complex Helicity Plane

Physical Review D, 1973
We argue that the locations of poles in complex helicity are determined completely by the Regge poles in complex angular momentum. They lie at sense'' values of the helicity, m = alpha i, alpha i l, alpha i, - 2,..., relative to the angular momentum singularities at j = alpha i.
R. C. Brower, M. B. Einhorn, M. B. Green, A. Patrascioiu, J. H. Weis   +4 more
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Out-of-plane metalloporphyrin complexes

Journal of Chemical Education, 1975
Abstract : Recent progress in the chemistry of synthetic metalloporphyrins has shown that the porphyrin moiety can act as a bi-, tri- or hexadentate ligand, as well as the usual tetradentate ligand. In addition, the metal ion has been observed to possess 4, 5, 6 or 8-coordination.
G A, Taylor, M, Tsutsui
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Formalizing complex plane geometry

Annals of Mathematics and Artificial Intelligence, 2014
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Marić, Filip, Petrović, Danijela
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Linear complexes of k-planes

Functional Analysis and Its Applications, 1985
Es wird ein linearer Komplex von \(k\)-dimensionalen Unterräumen definiert und untersucht. Sei \(H\) ein linearer Raum mit \(H\cong Hom(U\quad W)\cong U^*\otimes W\), wobei \(U, W\) lineare Räume mit \(\dim U=k+1\), \(\dim W=n-k\), \(\dim H=(k+1)(n-k)\) sind, dann sagen wir, daß der Raum \(H\) eine Grassmannsche Struktur hat.
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