Results 141 to 150 of about 1,025,793 (179)

Mini-review on laser-induced nanoparticle heating and melting. [PDF]

Front Chem
Baimler IV, Simakin AV, Dorokhov AS, Gudkov SV.   +3 more
europepmc   +1 more source

Petrification in Contemporary Set Theory: The Multiverse and the Later Wittgenstein. [PDF]

Kriterion (Salzbg)
Pérez-Escobar JA, Rittberg CJ, Sarikaya D.   +2 more
europepmc   +1 more source

The Profile of Network Spontaneous Activity and Functional Organization Interplay in Hierarchically Connected Modular Neural Networks In Vitro. [PDF]

Micromachines (Basel)
Pigareva Y, Gladkov A, Kolpakov V, Kazantsev VB, Mukhina I, Pimashkin A.   +5 more
europepmc   +1 more source

Non-transport functions of motor proteins in corticogenesis. [PDF]

Front Cell Dev Biol
Mitina N, Medyanik A, Tarabykin V, Kondakova E.   +3 more
europepmc   +1 more source

Anionic Oligo(ethylene glycol)-Based Molecular Brushes: Thermo- and pH-Responsive Properties. [PDF]

Polymers (Basel)
Sivokhin A, Orekhov D, Kazantsev O, Otopkova K, Sivokhina O, Chuzhaykin I, Spitsina E, Barinov D.   +7 more
europepmc   +1 more source

Lobachevsky\u27s Views of Geometry

Rodin, Andrei
core  

Lobachevsky Geometry and Modern Nonlinear Problems

, 2014
This monograph presents the basic concepts of hyperbolic Lobachevsky geometry and their possible applications to modern nonlinear applied problems in mathematics and physics, summarizing the findings of roughly the last hundred years.
Popov, Andrey
exaly   +3 more sources

János Bolyai, Carl Friedrich Gauss, Nikolai Lobachevsky and the New Geometry: Foreword

Symmetry, 2023
Nearly 2300 years ago, the Greek mathematician Euclid of Alexandria laid down the basis of the geometry now known from the textbooks and used in everyday life [...]
László Jenkovszky, Matthew J Lake, Vladimir Soloviev   +2 more
exaly   +5 more sources

Lobachevsky Geometry and Stellar Parallaxes

Siberian Mathematical Journal, 2022
One aim of this paper is to provide proofs for the formulas and inequalities proposed without the proof by Lobachevsky in his first published paper on the subject of non-Euclidean geometry of 1829. These are obtained by computations in the Beltrami-Poincaré model.
V N Berestovskii
exaly   +3 more sources

Lorentzian Geometry on the Lobachevsky Plane

Mathematical Notes, 2023
The paper provides descriptions of length maximizing curves, distances, and spheres for left-invariant Lorentzian structures on connected simply connected non-abelian Lie groups of dimension \(2\). Using the Pontryagin maximum principle, the author gives these descriptions in terms of elementary functions.
Yu L Sachkov
exaly   +2 more sources