Title: Basis of splines associated with some singular
differential operators
Title: Incommensurate periodic configurations in systems with
real order parameter
Title: Prediction Power of Mathematical Models for Tumor Growth
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Title: New recurrent relations for Chebyshev splne functions and
their applications
Faculty: Prirodoslovno-matematički Zagreb
Author: ROGINA MLADEN
Date of defense: 04/01/94
Language: hrvatski
Number of pages: 125
Summary: A recurrence relation for derivatives of Chebyshev splines
is developed. In case of piecewise constant weights, it is shown that an
algorithm for computing local basis of B-splines can be deduced for
parabolic and cubic splines with jumps in derivatives. For hermitic splines
a most general two-term recurrence relation of deBoor-Cox type is obtained.
A stable knot insertion algorithm is given for cubic splines with jumps in
second derivatives, and a problem of computing a local basis thus solved
completely. Some Chebyshev and polynomial splines are used in methods of
colloaction type for solving boundary value problems. Algorithms for
solving these problems numerically, and an optimal choice of collocation
points are discused.
Keywords: Chebyshev splines,differential equations,collocation,singular boundary value problems,knot insertion algorithms
Title: Collocation by Spline in Tension
Faculty: Prirodoslovno-matematički Zagreb
Author: MARUŠIĆ MILJENKO
Date of defense: 04/01/92
Language: hrvatski
Number of pages: 94
Summary: Uniform error estimates aer developed for interpolation by
spline in tension. These are used for proof of convergence of the
collocation method for second order boundary value problems.
Specially, singular boundary value problems can be treated nicely.
Keywords: Spline in tension,interpolation,collocation,second order boundary value problems
Title: Solution of linear boundary value problems by
approximating coefficients
Faculty: Prirodoslovno-matematički Zagreb
Author: ČIŽMEŠIJA ALEKSANDRA
Date of defense: 05/01/94
Language: hrvatski
Number of pages: 155
Summary: Numerical testing of the Pruess method for regular
Sturm-Liouville problems, based on piecewise polynomial approximation of
the coeficients in the differential equations.
The case of piecewise constant approximation of coefficients in considerd
in greater depth. Numerical experimenting has been performed by the
Pruess's software package SLEDGE.
Keywords: Eigenvalues, differential operators, collocation
Title:
Faculty: Prirodoslovno-matematički Zagreb
Date of defense: 02/23/95
Language: hrvatski
Number of pages: 126
Summary: Using truncation, we obtain numerical methods from the
stochastic Ito-Taylor formula. The implementatin of such methods requires
the generation of multiple stochastic integrals of higher order. These
being very difficult to simulate, numerical result with a higher order are
not proposed.
Title: Solutions of linear boundary value problems by
approximating the coefficients
Faculty: Prirodoslovno-matematički Zagreb
Mentor: COFFOU EMIL
Date of defense: 05/01/95
Number of pages: 155
Author: Čižmešija mr Aleksandra
Degree level: M.A.
Title: Collocation by spline in tension
Faculty: Prirodoslovno-matematički Zagreb
Mentor: COFFOU EMIL
Date of defense: 01/01/92
Number of pages: 95
Author: Marućiš Mr Miljenko
Degree level: M.A.
Title:
Institution: Internation centre for Mathematical Studies
Year: 1995
Title:
Institution: Croatian insurance bureau
Year: 1995
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