 |
|
|
|
 |
|
||
 |
 |
 |
|
 |
|
||
 |
|
||
 |
|
||
 |
|
||
 |
|
||
 |
|
||
 |
|
||
 |
|
||
 |
|
||
 |
|
||
 |
|
||
 |
|
||
 |
|
||
 |
|
||
 |
|
||
 |
|
||
 |
|
||
 |
|
||
 |
|
||
 |
|
|
|
 |
|
||
 |
 |
 |
|
 |
|
||
 |
|
||
 |
|
||
 |
|
||
 |
|
||
 |
|
||
 |
|
||
 |
|
||
 |
|
||
Refereed Journal Publications, p. 1 of 10
1. Balanov, Z., Krasnov, Y. and Krawcewicz, W., Complex structures in real algebras and bounded solutions to quadratic ODE's, To appear in Functional Differential Equations (2003).
2. Balanov, Z., Krawcewicz, W. and Rai, B., Taylor-Couette Problem and Related Topics. Accepted in Nonlinear Analysis
3. W. Krawcewicz and W. Marzantowicz, An asymptotic estimate of the number of bifurcating solutions for the equation $-\triangle u=\mu f(u)$}, Functiones et Approximatio, 28 (2000), pp. 195-200.
4. Balanov, Z., Krawcewicz,
W. and Steinlein, H., SO(3) x S1-equivariant degree with applications
to symmetric bifurcation problems: The case of one free parameter. Topological
Methods in Nonlinear Analysis 2002