Rogina, Mladen - Department of Mathematics, University of Zagreb

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Rogina, Mladen - Department of Mathematics, University of Zagreb

On Construction of Fourth Order Chebyshev Mladen Rogina
Numerical Integration 6.1 Introduction
Rjesenja, NMF kolokvij 6. prosinca 2010. 1. Metoda je oblika
Numerical solutions of Dirichlet problem for elliptic operator in divergence form with
APPLIED MATHEMATICS AND SCIENTIFIC COMPUTING
On some inequalities for convex functions of higher order II
Proceedings of the 1. Conference/School on Applied Mathematics and Computation
Character Procedures: table Note: Square brackets [...] denote optional arguments.
SOLVING 2 nd ORDER PARABOLIC SYSTEM BY SIMULATIONS MARKOV JUMP PROCESSES
Tension spline collocation methods for singularly perturbed Volterra integro-di erential and Volterra
Prirodoslovnomatematicki fakultet Sveucilista u Zagrebu Matematicki odjel
UNIVERSITY OF WISCONSINMADISON MATHEMATICS RESEARCH CENTER
Weighted Integrals of Polynomial Splines Mladen Rogina
Collocation by Singular Splines Tin Bosner, Mladen Rogina
EXPLICIT STABLE METHODS FOR SECOND ORDER PARABOLIC SYSTEMS \Lambda
A de Boor Type Algorithm for Tension Splines Mladen Rogina and Tina Bosner
Nove rekurentne relacije za Cebisevljeve spline funkcije i
Baltzer Journals January 13, 1998 A Collocation Method for Singularly Perturbed
Quotient estimation in multiprecision division algorithms
Leuven 2000 Tension spline collocation methods for singularly
ICNAAM 2004 Extended Abstracts, 1 4 Monotone Numerical Schemes for a Dirichlet problem for Elliptic
Numerically Stable Algorithm for Cycloidal Tina Bosner
Conditions of Matrices in Discrete Tension Spline Approximations of DMBVP
Monotone schemes for a class of nonlinear elliptic and parabolic problems 1
A Fortran 90 Tutorial Zane Dodson
On Calculating With Lower Order Chebyshev Splines Mladen Rogina and Tina Bosner
FILE NAME: cham3.tex A Knot Insertion Algorithm for Weighted Cubic Splines
Non-uniform Exponential Tension Splines Tina Bosner (tinab@math.hr) and Mladen Rogina (rogina@math.hr)
Collocation by Tchebycheffian splines of Mladen Rogina
APPLIED MATHEMATICS AND COMPUTATION Inter--University Center, Dubrovnik, Croatia
B(asic)Spline Basics Carl de Boor \Lambda
Conference on APPLIED MATHEMATICS
Bspline in Tension M. Marusi'c, M. Rogina
Mladen Rogina, Sa sa Singer: Geometric algorithms and splines, 60 hours
Proceedings of the 1. Conference/School on Applied Mathematics and Computation
Advances in Computational Mathematics manuscript No. (will be inserted by the editor)