Local convergence of Newton's method using Kantorovich convex majorants
We are concerned with the problem of approximating a solution of an operator equation using Newton's method. Recently in the elegant work by Ferreira and Svaiter [6] a semilocal convergence analysis was provided which makes clear the relationship of the
Ioannis K. Argyros
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Rigidity of infinitesimal momentum maps
In this paper we prove rigidity theorems for Poisson Lie group actions on Poisson manifolds. In particular, we prove that close infinitesimal momentum maps associated to Poisson Lie group actions are equivalent using a normal form theorem for SCI spaces.
Esposito, Chiara, Miranda, Eva
core
Data-Driven Learning of Optimal Position-Dependent Exact-Exchange Energy Density Mixing for Improved Density Functionals. [PDF]
Kaupp M, Kovács N, Wodyński A.
europepmc +1 more source
Toward Doubly Local Double Hybrid Functionals Using Neural-Network Local Mixing Functions. [PDF]
Kovács N +3 more
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Carrier mobilities and electron-phonon interactions beyond DFT. [PDF]
Poliukhin A +4 more
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Accurate density functional theory for noncovalent interactions in charged systems. [PDF]
Zhao H +6 more
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Freeze-and-Release Direct Optimization Method for Variational Calculations of Excited Electronic States. [PDF]
Schmerwitz YLA, Selenius E, Levi G.
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Benchmarking Density Functional Theory for Accurate Calculation of Nitride Band Gaps. [PDF]
Mohn CE +4 more
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Can Semilocal Approximations to the Embedding Potential Tackle Charge-Transfer-to-Solvent Excitations? An Aqueous Thiocyanate Example. [PDF]
Roy PO +4 more
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Finite Difference Interpolation for Reduction of Grid-Related Errors in Real-Space Pseudopotential Density Functional Theory. [PDF]
Roller D, Rappe AM, Kronik L, Hellman O.
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