2012 - Steele Prize for Lifetime Achievement
2009 - SIAM Fellow For contributions to the finite element method.
2005 - Member of the National Academy of Engineering For contributions to the theory and implementation of finite element methods for computer-based engineering analysis and design.
2003 - Member of the European Academy of Sciences
1995 - John von Neumann Medal, U.S. Association for Computational Mechanics (USACM)
Ivo Babuška spends much of his time researching Finite element method, Mathematical analysis, Mixed finite element method, Extended finite element method and Applied mathematics. Ivo Babuška has researched Finite element method in several fields, including Elliptic curve, Partial differential equation, Boundary value problem, Numerical analysis and Domain. His study focuses on the intersection of Mathematical analysis and fields such as Galerkin method with connections in the field of Eigenvalue perturbation, Hilbert space, Eigenvalues and eigenvectors of the second derivative and Eigenvalues and eigenvectors.
His Mixed finite element method research is multidisciplinary, incorporating perspectives in Basis function, Algorithm, Piecewise and Combinatorics. His work carried out in the field of Extended finite element method brings together such families of science as Wave propagation, Stiffness matrix, Isogeometric analysis and Boundary knot method. His work deals with themes such as Geometry, Mathematical optimization, Rate of convergence, Computation and Calculus, which intersect with Applied mathematics.
His primary areas of investigation include Finite element method, Mathematical analysis, Applied mathematics, Mixed finite element method and Extended finite element method. The various areas that Ivo Babuška examines in his Finite element method study include Numerical analysis, Mathematical optimization, Polygon mesh and Computation. The Numerical analysis study combines topics in areas such as Norm and Galerkin method.
Ivo Babuška has included themes like Geometry, Estimator, Differential equation, Rate of convergence and Calculus in his Applied mathematics study. His research integrates issues of Method of fundamental solutions, Superconvergence and Discontinuous Galerkin method in his study of Mixed finite element method. His research in Extended finite element method intersects with topics in Smoothed finite element method and Boundary knot method.
The scientist’s investigation covers issues in Finite element method, Mathematical analysis, Applied mathematics, Extended finite element method and Calculus. In general Finite element method study, his work on Mixed finite element method often relates to the realm of A priori and a posteriori, thereby connecting several areas of interest. His research brings together the fields of Linear elasticity and Mathematical analysis.
His Applied mathematics study integrates concerns from other disciplines, such as Geometry, Polygon mesh, Numerical integration, Mathematical optimization and Discretization. The study incorporates disciplines such as Structural engineering, Stiffening and Shell in addition to Calculus. His Numerical analysis research includes themes of Elliptic partial differential equation and Galerkin method.
His main research concerns Finite element method, Mathematical analysis, Applied mathematics, Extended finite element method and Condition number. A large part of his Finite element method studies is devoted to Mixed finite element method. His work in Mathematical analysis addresses issues such as Galerkin method, which are connected to fields such as Singular boundary method, Regularized meshless method and Neumann boundary condition.
He frequently studies issues relating to Calculus and Applied mathematics. His studies deal with areas such as Linear system and Mathematical optimization as well as Extended finite element method. His Condition number research is multidisciplinary, incorporating elements of Stiffness matrix and Heaviside step function.
This overview was generated by a machine learning system which analysed the scientist’s body of work. If you have any feedback, you can contact us here.
Finite Element Analysis.
Barna Szabo;Ivo Babuska.
Mathematics of Computation (1993)
The partition of unity finite element method: Basic theory and applications
J. M. Melenk;Ivo M Babuska.
Computer Methods in Applied Mechanics and Engineering (1996)
The Partition of Unity Method
Ivo M Babuska;J. M. Melenk.
International Journal for Numerical Methods in Engineering (1997)
A‐posteriori error estimates for the finite element method
I. Babuška;W. C. Rheinboldt.
International Journal for Numerical Methods in Engineering (1978)
The finite element method with Lagrangian multipliers
Numerische Mathematik (1973)
Lectures on mathematical foundations of the finite element method.
I. Babuska;A.K. Aziz.
Error-bounds for finite element method
Numerische Mathematik (1971)
The finite element method and its reliability
Ivo Babuška;Theofanis Strouboulis.
GALERKIN FINITE ELEMENT APPROXIMATIONS OF STOCHASTIC ELLIPTIC PARTIAL DIFFERENTIAL EQUATIONS
Ivo Babuska;Raúl Tempone;Georgios E. Zouraris.
SIAM Journal on Numerical Analysis (2004)
The design and analysis of the Generalized Finite Element Method
T. Strouboulis;Ivo M Babuska;K. Copps.
Computer Methods in Applied Mechanics and Engineering (2000)
Profile was last updated on December 6th, 2021.
Research.com Ranking is based on data retrieved from the Microsoft Academic Graph (MAG).
The ranking h-index is inferred from publications deemed to belong to the considered discipline.
If you think any of the details on this page are incorrect, let us know.
We appreciate your kind effort to assist us to improve this page, it would be helpful providing us with as much detail as possible in the text box below: