Andrei Krylov

GPTKB entity

Properties (55)
Predicate Object
gptkbp:instanceOf Mathematician
gptkbp:academicAdvisor gptkb:Vladimir_Smirnov
Professor
Research_Scientist
gptkbp:affiliation gptkb:Moscow_State_University
gptkb:Russian_Academy_of_Sciences
gptkbp:awards gptkb:State_Prize_of_the_Russian_Federation
gptkbp:birthPlace gptkb:Russia
gptkbp:birthYear 1930
gptkbp:collaboratedWith gptkb:Vladimir_V._Voevodin
gptkb:Igor_V._Gorshkov
gptkbp:contribution Research in optimization techniques
Numerical linear algebra techniques
Theory of iterative methods
Advancements in numerical methods for differential equations
Numerical solutions of partial differential equations
Development_of_iterative_methods_for_solving_linear_systems
gptkbp:deathYear 2019
gptkbp:education PhD in Mathematics
gptkbp:field Applied mathematics
Numerical analysis
gptkbp:financialPerformance Mentorship of students in mathematics
https://www.w3.org/2000/01/rdf-schema#label Andrei Krylov
gptkbp:influence Modern computational techniques
gptkbp:influenced Data science
Numerical linear algebra
Statistical methods
Computational physics
Computational science
Engineering mathematics
gptkbp:influencedBy gptkb:Andrey_Kolmogorov
gptkbp:knownFor Krylov_subspace_methods
Krylov_subspace_methods_in_optimization
gptkbp:legacy Impact on numerical methods
Advancements in numerical methods for engineering applications
gptkbp:nationality Russian
gptkbp:notableEvent Pioneering_work_in_Krylov_subspace_methods
gptkbp:notableFeature Krylov_Subspace_Methods_for_Linear_Systems
Iterative_Methods_for_Linear_Systems:_Theory_and_Applications
gptkbp:notableWork Krylov_subspace_methods_for_linear_algebra_problems
Krylov_subspace_methods_in_machine_learning
gptkbp:publishedBy Iterative Methods for Large Linear Systems
The_Krylov_Subspace_Method_for_Linear_Systems
gptkbp:publishes Matrix Computations
Numerical Methods for Solving Linear Systems
Numerical Linear Algebra: A Practical Approach
gptkbp:researchAreas Scientific computing
Computational mathematics
gptkbp:researchContribution Matrix theory
Development of efficient algorithms
gptkbp:researchFocus High-performance computing
Algorithms for large-scale problems
gptkbp:researchInterest Iterative methods
Influence on future generations of mathematicians
Significant contributions to numerical analysis