BOUNDED SOLUTIONS OF NONLINEAR SINGULARLY PERTURBED INTEGRO-DIFFERENTIAL SYSTEMS Article Panfilov N.G. Differential Equations. Vol. 35. 1999. P. 137-138
REGULAR ZEROS OF A QUADRATIC MAPPING AND LOCAL CONTROLLABILITY OF NONLINEAR SYSTEMS Article Arutyunov A.V., Rozova V.N. Differential Equations. Vol. 35. 1999. P. 723-728
BOUNDED SOLUTIONS OF LINEAR SINGULARLY PERTURBED SYSTEMS Article Panfilov N.G. Differential Equations. Vol. 35. 1999. P. 1458-1459
POTENTIALITY CONDITIONS FOR DIFFERENCE-DIFFERENTIAL EQUATIONS Article Popov A.M. Differential Equations. Vol. 34. 1998. P. 423-426
ON AN ALMOST PERIODIC SOLUTION OF A LINEAR SINGULARLY PERTURBED SYSTEM Article Panfilov N.G. Differential Equations. Vol. 33. 1997. P. 569-570
APPROXIMATE SOLUTION OF INTEGRAL EQUATIONS WITH A STRONG SINGULARITY IN THE KERNEL Article Matveeva A.A. Differential Equations. Vol. 33. 1997. P. 1260-1267
SOLUTIONS OF BOUNDARY VALUE PROBLEMS FOR SINGULARLY PERTURBED LINEAR SYSTEMS ON AN INFINITE INTERVAL Article Panfilov N.G. Differential Equations. Vol. 33. 1997. P. 1713-1714
ON BOUNDED SOLUTIONS TO NONLINEAR SINGULARLY PERTURBED SYSTEMS Article Panfilov N.G. Differential Equations. Vol. 32. 1996. P. 1009-1010
THE EXISTENCE OF ALMOST PERIODIC SOLUTIONS OF A NEUTRAL-TYPE SYSTEM WITH DELAY Article Grebenshchikov B.G., Rozhkov V.I. Differential Equations. Vol. 32. 1996. P. 1327-1330
ASYMPTOTIC BEHAVIOR AS T->INFINITY OF A SOLUTION TO THE INITIAL-BOUNDARY VALUE PROBLEM IN THE THEORY OF INTERIOR WAVES Article Maslennikova V.N., Petunin I.M. Differential Equations. Vol. 31. 1995. P. 762-767
THE CAUCHY PROBLEM FOR THE ZAKHAROV-KUZNETSOV EQUATION Article Faminskii A.V. Differential Equations. Vol. 31. 1995. P. 1002-1012
BOUNDED SOLUTIONS OF LINEAR SINGULARLY PERTURBED SYSTEMS IN THE CONDITIONALLY STABLE CASE Article Panfilov N.G. Differential Equations. Vol. 31. 1995. P. 1022-1022
DOMAIN OPTIMAL WITH RESPECT TO (X,T) FOR A PARABOLIC EQUATION Article Kagal A.V., Filippov V.M. Differential Equations. Vol. 31. 1995. P. 1216-1217
THE CONSTRUCTION OF A SEMIBOUNDED FUNCTIONAL FOR A BOUNDARY-VALUE PROBLEM FOR THE NONLINEAR UNSTEADY NAVIER-STOKES EQUATIONS Article SAVCHIN V.M. Differential Equations. Vol. 30. 1994. P. 149-155
A GENERALIZATION OF THE VANDERBAUWHEDE VARIATIONAL PRINCIPLE Article FILIPPOV V.M. Differential Equations. Vol. 30. 1994. P. 639-645