Results 141 to 150 of about 25,301 (182)

Ultimate sensitivity in X-ray diffraction: angular moments versus shot noise. [PDF]

J Appl Crystallogr
Modregger P, Wittwer F, Khaliq A, Pyrlik N, Ball JAD, Garrevoet J, Falkenberg G, Liehr A, Stuckelberger M.   +8 more
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Investigating Alternative Organic Ingredients for Sustainable Meagre (<i>Argyrosomus regius</i>) Aquaculture: Effects on Growth, Gut Microbiota and Plasma Biochemistry. [PDF]

Aquac Nutr
Benini E, Marchi A, Dondi F, Ferrari MG, Vasilaki P, Scicchitano D, Palladino G, Candela M, Gatta PP, Bonaldo A, Parma L.   +10 more
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Anti-correlation of LacI association and dissociation rates observed in living cells. [PDF]

Nat Commun
Kandavalli V, Zikrin S, Elf J, Jones D.
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White Light Transmission Spectroscopy for Rapid Quality Control Imperfection Identification in Nanoimprinted Surface-Enhanced Raman Spectroscopy Substrates. [PDF]

ACS Meas Sci Au
Hardy M, Chu HOM, Pauly S, Cavanagh KF, Hill BJF, Wiggins J, Schilling A, Goldberg Oppenheimer P, Grover LM, Winfield RJ, Scott JN, Doherty MD, McCarron R, Hendren WR, Dawson P, Bowman RM.   +15 more
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Counterexamples to the MMP for 1-foliations in positive characteristic. [PDF]

Ann Univ Ferrara Sez 7 Sci Mat
Bernasconi F.
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A survey of biclustering and clustering methods in clustering different types of single-cell RNA sequencing data. [PDF]

Brief Funct Genomics
Lan C, Tang X, Liu C.
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Advanced terahertz refractive index sensor in all-dielectric metasurface utilizing second order toroidal quasi-BIC modes for biochemical environments. [PDF]

Sci Rep
Maleki J, Fathi D.
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On simple normal crossing Fano varieties and logarithmic Fano varieties with large index

On simple normal crossing Fano varieties and logarithmic Fano varieties with large index
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SINGULAR TORIC FANO VARIETIES

Russian Academy of Sciences. Sbornik Mathematics, 1993
The aim of this paper is to justify that there are a finite number of types of singular toroidal varieties satisfying some restrictions concerning their singularities.
Borisov, A. A., Borisov, L. A.
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Birationally rigid varieties. I. Fano varieties

Russian Mathematical Surveys, 2007
The theory of birational rigidity of rationally connected varieties generalises the classical rationality problem. This paper gives a survey of the current state of this theory and traces its history from Noether's theorem and the Luroth problem to the latest results on the birational superrigidity of higher-dimensional Fano varieties.
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