Results 161 to 170 of about 53,079 (211)
A secure and efficient image encryption scheme based on chaotic systems and nonlinear transformations. [PDF]
Alexan W, Shabasy NHE, Ehab N, Maher EA.
europepmc +1 more source
Learning nonparametric ordinary differential equations from noisy data. [PDF]
Lahouel K +5 more
europepmc +1 more source
Some of the next articles are maybe not open access.
Related searches:
Related searches:
2002
Let \((I,H,\eta, \varepsilon):{\mathcal C}\to{\mathcal X}\) be an adjunction between categories with pullbacks where \(I:{\mathcal C}\to{\mathcal X}\) is left adjoint to \(H:{\mathcal X}\to{\mathcal C}\). Let \(p:E\to B\) be a given fixed effective descent morphism in \({\mathcal C}\). The adjunction induces an adjunction \((I^E,H^E,\eta^E, \varepsilon^
CARBONI, AURELIO, JANELIDZE G.
openaire +2 more sources
Let \((I,H,\eta, \varepsilon):{\mathcal C}\to{\mathcal X}\) be an adjunction between categories with pullbacks where \(I:{\mathcal C}\to{\mathcal X}\) is left adjoint to \(H:{\mathcal X}\to{\mathcal C}\). Let \(p:E\to B\) be a given fixed effective descent morphism in \({\mathcal C}\). The adjunction induces an adjunction \((I^E,H^E,\eta^E, \varepsilon^
CARBONI, AURELIO, JANELIDZE G.
openaire +2 more sources
1998
Abstract Classical Galois theory is concerned with finite field extensions K/k which are normal and separable, and the associated groups Gal (K/k), where Gal (K/k) denotes the group of all automorphisms of K which induce the identity in k.
openaire +2 more sources
Abstract Classical Galois theory is concerned with finite field extensions K/k which are normal and separable, and the associated groups Gal (K/k), where Gal (K/k) denotes the group of all automorphisms of K which induce the identity in k.
openaire +2 more sources
2018
This chapter focuses on Galois’s work. Can it be that although he had done his best to present the complete resolution of the question “When is a polynomial equation solvable by radicals”, what we can see are pieces of this resolution, key pieces presumably, but we don’t find them convincing?
openaire +1 more source
This chapter focuses on Galois’s work. Can it be that although he had done his best to present the complete resolution of the question “When is a polynomial equation solvable by radicals”, what we can see are pieces of this resolution, key pieces presumably, but we don’t find them convincing?
openaire +1 more source
Poly(ADP-Ribose) polymerase (PARP) inhibitors: Exploiting a synthetic lethal strategy in the clinic
Ca-A Cancer Journal for Clinicians, 2011Timothy A Yap, Johann Sebastian de Bono
exaly

