Pages that link to "Item:Q4235506"
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The following pages link to On the convergence of boundary element methods for initial-Neumann problems for the heat equation (Q4235506):
Displaying 8 items.
- Convergence of a lattice numerical method for a boundary-value problem with free boundary and nonlinear Neumann boundary conditions (Q836852) (← links)
- A concrete realization of the slow-fast alternative for a semilinear heat equation with homogeneous Neumann boundary conditions (Q1661700) (← links)
- (Q3740988) (← links)
- Moscow State Academy of Water Transport, Moscow, Russian Federation (Q5042831) (← links)
- ON SOLVING PLANE PROBLEMS OF NON-STATIONARY HEAT CONDUCTION BY THE COLLOCATION BOUNDARY ELEMENT METHOD (Q5042875) (← links)
- A REFINEMENT OF THE BOUNDARY ELEMENT COLLOCATION METHOD NEAR THE BOUNDARY OF A TWO-DIMENSIONAL DOMAIN USING SEMIANALYTIC APPROXIMATION OF THE DOUBLE LAYER HEAT POTENTIAL (Q5046282) (← links)
- A REFINEMENT OF THE BOUNDARY ELEMENT COLLOCATION METHOD NEAR THE BOUNDARY OF DOMAIN IN THE CASE OF TWO-DIMENSIONAL PROBLEMS OF NON-STATIONARY HEAT CONDUCTION WITH BOUNDARY CONDITIONS OF THE SECOND AND THIRD KIND. (Q5046317) (← links)
- ON THE JOINT APPLICATION OF THE COLLOCATION BOUNDARY ELEMENT METHOD AND THE FOURIER METHOD FOR SOLVING PROBLEMS OF HEAT CONDUCTION IN FINITE CYLINDERS WITH SMOOTH DIRECTRICES (Q5060622) (← links)