Research news on Optimization problems

Optimization problems as a research area encompass the theoretical and algorithmic study of selecting the best solution from a feasible set according to one or more objective functions, under possibly complex constraints. This area includes continuous, discrete, combinatorial, mixed-integer, and stochastic optimization, as well as convex and nonconvex formulations. Research focuses on problem modeling, structural analysis, and the design and analysis of exact, approximate, and heuristic algorithms, including gradient-based methods, interior-point methods, cutting-plane and branch-and-bound techniques, and metaheuristics. It also investigates computational complexity, convergence guarantees, and performance bounds, often motivated by applications in engineering, operations research, data science, and economics.

Shape complementarity enables precise protein binder design

Recent advances in computational protein design have depended mainly on neural networks and machine learning to generate binders. However, the complexity of protein–protein interactions and the limitations of data-driven ...

Harnessing magnons for quantum information processing

Researchers have determined how to use magnons—collective vibrations of the magnetic spins of atoms—for next-generation information technologies, including quantum technologies with magnetic systems.

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