Differential Geometric Structures and Applications: 4th International Workshop on Differential Geometry, Haifa, Israel, May 10–13, 2023 2024th Edition Vladimir Rovenski 3031505867 9783031505867

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Product details:

• ISBN 10: 3031505867
• ISBN 13: 9783031505867
• Author: Vladimir Rovenski

This proceedings contains a collection of selected, peer-reviewed contributions from the 4th International Workshop “Differential Geometric Structures and Applications” held in Haifa, Israel from May 10–13, 2023. The papers included in this volume showcase the latest advancements in modern geometry and interdisciplinary applications in fields ranging from mathematical physics to biology. Since 2008, this workshop series has provided a platform for researchers in pure and applied mathematics, including students, to engage in discussions and explore the frontiers of modern geometry. Previous workshops in the series have focused on topics such as “Reconstruction of Geometrical Objects Using Symbolic Computations” (2008), “Geometry and Symbolic Computations” (2013), and “Geometric Structures and Interdisciplinary Applications” (2018).

Table of contents:

Einstein-Type Metrics and Ricci-Type Solitons on Weak f-K-Contact Manifolds

Weak -Kenmotsu Manifolds and -Ricci Solitons

Twistor Bundles of Foliated Riemannian Manifolds

Mixed 3-Sasakian Statistical Manifolds and Statistical Submersions

Minimal Unit Vector Fields on Oscillator Groups

Growth and Structure of Equicontinuous Foliated Spaces

Lichnerowicz-Type Laplacians in the Bochner Technique

On General Solutions of Sinyukov Equations on Two-Dimensional Equidistant (pseudo-)Riemannian Spaces

Fundamental Equations on Conformal Fedosov Spaces

Rotary Mappings of Equidistant Spaces

Smith-Gysin Sequence

An Ay-Lê-Jost-Schwachhöfer Type Characterization of Quantitatively Weakly Sufficient Statistics

Lower Bounds for High Derivatives of Smooth Functions With Given Zeros

Interactions Between Differential Geometry and Production Theory

A Lagrangian Program Detecting the Weighted Fermat-Steiner-Fréchet Multitree for a Fréchet N-multisim

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