Results 91 to 100 of about 55,778 (240)
Restriction maps in equivariant KK-theory [PDF]
AbstractWe extend McClure's results regarding restriction maps in equivariant K-theory to bivariant K-theory:Let G be a compact Lie group and A and B be G-C*-algebras. Suppose that KKHn(A, B) is a finitely generated R(G)-module for every H ≤ G closed and n ∈ ℤ. Then, if KKF*(A, B) = 0 for all F ≤ Gfinite cyclic, then KKG*(A, B) = 0.
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Highlights of Model Quality Assessment in CASP16
ABSTRACT Model quality assessment (MQA) remains a critical component of structural bioinformatics for both structure predictors and experimentalists seeking to use predictions for downstream applications. In CASP16, the Evaluation of Model Accuracy (EMA) category featured both global and local quality estimation for multimeric assemblies (QMODE1 and ...
Alisia Fadini +23 more
wiley +1 more source
Characterization of Equivariant Maps and Application to Entanglement Detection [PDF]
Ivan Bardet +2 more
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Modeling Protein–Protein and Protein–Ligand Interactions by the ClusPro Team in CASP16
ABSTRACT In the CASP16 experiment, our team employed hybrid computational strategies to predict both protein–protein and protein–ligand complex structures. For protein–protein docking, we combined physics‐based sampling—using ClusPro FFT docking and molecular dynamics—with AlphaFold (AF)‐based sampling, followed by AF‐based refinement.
Ryota Ashizawa +26 more
wiley +1 more source
The degree of equivariant maps
The \(G\)-index of a \(G\)-space \(X\) with coefficients in \(K\), \(Ind^G(X,K)\), is the kernel of the cohomology map \(c^*_G: H^*_G(*;K) \to H^*_G(X;K)\), where \(c: X \to *\) is the constant map into the one-point space \(*\). If \(G\) acts freely on \(X\) then \(H^*_G(*;K) \cong H^*(BG;K)\), where \(BG\) is the classifying space for \(G\); if ...
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Geometric deep learning has been revolutionizing the molecular modeling field. Despite the state-of-the-art neural network models are approaching ab initio accuracy for molecular property prediction, their applications, such as drug discovery and ...
Yusong Wang +8 more
doaj +1 more source
Computational Modeling of Reticular Materials: The Past, the Present, and the Future
Reticular materials are advanced materials with applications in emerging technologies. A thorough understanding of material properties at operating conditions is critical to accelerate the deployment at an industrial scale. Herein, the status of computational modeling of reticular materials is reviewed, supplemented with topical examples highlighting ...
Wim Temmerman +3 more
wiley +1 more source
Impact of System‐Model Mismatch in Fourier Ptychographic Microscopy
This study investigates the robustness of Fourier ptychography microscope (FPM) reconstruction algorithms across various scenarios, each representing challenges encountered in practical FPM experiments, and deduces the extent to which FPM can provide diffraction‐limited resolution under the influence of various sources of error.
Tuo Yin +4 more
wiley +1 more source
Bi-equivariant extensions of maps
The problem of bi-equivariant extension of continuous maps of binary $G$-spaces is considered. The concept of a structural map of distributive binary $G$-spaces is introduced, and a theorem on the bi-equivariant extension of structural maps is proven.
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Nonexistence of equivariant degree one maps [PDF]
We establish the nonexistence of equivariant maps between some classes of manifolds carrying G G -free actions and spheres, whose degree is prime to | G | \left | G \right | , the order of G G , where G G is a finite nontrivial group.
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