Results 41 to 50 of about 4,217,963 (196)
Tikrit Journal of Pure Science, 2019 In this paper, we will present different type of CG algorithms depending on Peary conjugacy condition. The new conjugate gradient training (GDY) algorithm using to train MFNNs and prove it's descent property and global convergence for it and then we ...
Hind H. Mohammed
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A new accelerated conjugate gradient method for large-scale unconstrained optimization
Journal of Inequalities and Applications, 2019 In this paper, we present a new conjugate gradient method using an acceleration scheme for solving large-scale unconstrained optimization. The generated search direction satisfies both the sufficient descent condition and the Dai–Liao conjugacy condition
Yuting Chen, Mingyuan Cao, Yueting Yang
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The dual boundary complex of the $SL_2$ character variety of a punctured sphere [PDF]
, 2015 Suppose $C_1,\ldots , C_k$ are generic conjugacy classes in $SL_2({\mathbb C})$. Consider the character variety of local systems on ${\mathbb P}^1-\{ y_1,\ldots , y_k\}$ whose monodromy transformations around the punctures $y_i$ are in the respective ...
Simpson, Carlos
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Irish Mathematical Society Bulletin, 1984 This article is a survey of results on BFC-groups. In particular, it contains results bounding \(| G' |\) in terms of the maximum size n of a conjugacy class in G and results on the ''class-breadth conjecture'' for finite p-groups.
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Iranian Journal of ScienceIn this paper, we propose a new conjugate gradient method where the generated search direction satisfies the sufficient descent condition. Also, the calculation of the new conjugate gradient parameter incorporates the use of the conjugacy condition ...
T. Diphofu, P. Kaelo
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SL(2,R) Yang-Mills theory on a circle [PDF]
, 1994 The kinematics of SL(2,R) Yang-Mills theory on a circle is considered, for reasons that are spelled out. The gauge transformations exhibit hyperbolic fixed points, and this results in a physical configuration space with a non-Hausdorff "network" topology.
Bengtsson, I., Hallin, J.
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Conjugacy classes and growth conditions
Journal of Algebra, 2003 Let \(G\) be a finitely generated group and \(E\) a finite generating system. If \(g\in G\) let \(l_E(g)\) be the minimal length of an expression of \(g\) as a product of elements of \(E\), and let \(f_E(n)\) be the number of elements \(g\) of \(G\) for which \(l_E(G)\leq n\).
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Collet, Eckmann and the bifurcation measure
, 2017 The moduli space $\mathcal{M}_d$ of degree $d\geq2$ rational maps can naturally be endowed with a measure $\mu_\mathrm{bif}$ detecting maximal bifurcations, called the bifurcation measure. We prove that the support of the bifurcation measure $\mu_\mathrm{
Astorg, Matthieu +3 more
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, 2014 We consider the Chevalley involution in the context of real reductive groups. We show that if G(R) is the real points of a connected reductive group, there is an involution, unique up to conjugacy by G(R), taking any semisimple element to a conjugate of ...
Bourbaki +7 more
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A note on groups with many locally supersoluble subgroups [PDF]
International Journal of Group Theory, 2015 It is proved here that if G is a locally graded group satisfying the minimal condition on subgroups which are not locally supersoluble, then G is either locally supersoluble or a \vCernikov group.
Francesco de Giovanni +1 more
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