Arthur G. Werschulz

35 papers Journal 32
YearRankTypeTitle / Venue / Authors
2024 J jnl
Complexity for a class of elliptic ordinary integro-differential equations.
J. Complex.
Arthur G. Werschulz
2022 J jnl
Complexity and tractability for a class of elliptic partial integro-differential equations.
J. Complex.
Arthur G. Werschulz
2021 J jnl
Tractability for Volterra problems of the second kind with convolution kernels.
J. Complex.
Arthur G. Werschulz, Henryk Wozniakowski
2019 J jnl
Tractability of multivariate approximation over weighted standard Sobolev spaces.
J. Complex.
Arthur G. Werschulz, Henryk Wozniakowski
2017 J jnl
A new characterization of (s, t)-weak tractability.
J. Complex.
Arthur G. Werschulz, Henryk Wozniakowski
2015 J jnl
Tight Tractability Results for a Model Second-Order Neumann Problem.
Found. Comput. Math.
Arthur G. Werschulz, Henryk Wozniakowski
2009 — ch.
Information-based Complexity and Information-based Optimization.
Encyclopedia of Optimization
Joseph F. Traub, Arthur G. Werschulz
2009 J jnl
Tractability of the Helmholtz equation with non-homogeneous Neumann boundary conditions: The relation to the L
J. Complex.
Arthur G. Werschulz
2007 J jnl
A note on the complexity and tractability of the heat equation.
J. Complex.
Arthur G. Werschulz
2007 J jnl
Tractability of quasilinear problems I: General results.
J. Approx. Theory
Arthur G. Werschulz, Henryk Wozniakowski
2007 J jnl
Tractability of quasilinear problems II: Second-order elliptic problems.
Math. Comput.
Arthur G. Werschulz, Henryk Wozniakowski
2003 J jnl
Where does smoothness count the most for Fredholm equations of the second kind with noisy information?
J. Complex.
Arthur G. Werschulz
2002 J jnl
What Is the Complexity of Volume Calculation?
J. Complex.
Arthur G. Werschulz, Henryk Wozniakowski
2001 J jnl
ANNOUNCEMENT: 2001 Best Paper Award Committee.
J. Complex.
Ian H. Sloan, Arthur G. Werschulz
2001 J jnl
What Is the Complexity of Surface Integration?
J. Complex.
Arthur G. Werschulz, Henryk Wozniakowski
2000 J jnl
What Is the Complexity of Stieltjes Integration?
J. Complex.
Arthur G. Werschulz
1999 J jnl
Where Does Smoothness Count the Most for Two-Point Boundary-Value Problems?
J. Complex.
Arthur G. Werschulz
1998 — book
Complexity and information.
Joseph F. Traub, Arthur G. Werschulz
1997 J jnl
The Complexity of Indefinite Elliptic Problems with Noisy Data.
J. Complex.
Arthur G. Werschulz
1996 J jnl
The Complexity of Definite Elliptic Problems with Noisy Data.
J. Complex.
Arthur G. Werschulz
1995 J jnl
The Complexity of Multivariate Elliptic Problems with Analytic Data.
J. Complex.
Arthur G. Werschulz
1995 J jnl
What Is the Complexity of Solution-Restricted Operator Equations?
J. Complex.
Arthur G. Werschulz
1994 J jnl
The Complexity of Two-Point Boundary-Value Problems with Piecewise Analytic Data.
J. Complex.
Arthur G. Werschulz
1993 J jnl
The Complexity of Two-Point Boundary-Value Problems with Analytic Data.
J. Complex.
Arthur G. Werschulz
1991 — book
Computational complexity of differential and integral equations - an information-based approach.
Arthur G. Werschulz
1991 J jnl
On the average case solvability of III-posed problems.
J. Complex.
Mark A. Kon, Klaus Ritter, Arthur G. Werschulz
1991 J jnl
Optimal residual algorithms for linear operator equations.
J. Complex.
Arthur G. Werschulz
1989 J jnl
Average case complexity of elliptic partial differential equations.
J. Complex.
Arthur G. Werschulz
1989 J jnl
Optimal algorithms for a problem of optimal control.
J. Complex.
Arthur G. Werschulz
1987 J jnl
An information-based approach to III-posed problems.
J. Complex.
Arthur G. Werschulz
1985 J jnl
Complexity of differential and integral equations.
J. Complex.
Arthur G. Werschulz
1981 J jnl
On Maximal Order for Local and Global Numerical Problems.
J. Comput. Syst. Sci.
Arthur G. Werschulz
1979 J jnl
Computational complexity of one-step methods for a scalar autonomous differential equation.
Computing
Arthur G. Werschulz
1979 J jnl
Maximal Order and Order of Information for Numerical Quadrature.
J. ACM
Arthur G. Werschulz
1979 J jnl
Optimal Order for Approximation of Derivatives.
J. Comput. Syst. Sci.
Arthur G. Werschulz