Pages that link to "Item:Q2874464"
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The following pages link to Trefftz method in solving the inverse problems (Q2874464):
Displaying 17 items.
- Solution of the direct and inverse problems for beam (Q291382) (← links)
- Efficient Trefftz collocation algorithms for elliptic problems in circular domains (Q383514) (← links)
- Adaptive error estimation technique of the Trefftz method for solving the over-specified boundary value problem (Q443559) (← links)
- Solution of a stationary inverse heat conduction problem by means of Trefftz non-continuous method (Q882385) (← links)
- Identification of the heat transfer coefficient during cooling process by means of Trefftz method (Q1799704) (← links)
- Advances in Trefftz methods and their applications. Selected papers based on the presentations at the 9th conference on Trefftz methods and 5th conference on method of fundamental solutions, Lisbon, Portugal, July 29--31, 2019 (Q2006389) (← links)
- The solution of nonlinear direct and inverse problems for beam by means of the Trefftz functions (Q2063441) (← links)
- Two-phase inverse Stefan problems solved by heat polynomials method (Q2095161) (← links)
- Numerical approximation of the one-dimensional inverse Cauchy-Stefan problem using heat polynomials methods (Q2158529) (← links)
- The polynomial Trefftz method for solving backward and inverse source wave problems (Q2357428) (← links)
- A Trefftz method in space and time using exponential basis functions: application to direct and inverse heat conduction problems (Q2451072) (← links)
- Trefftz functions as basic functions of FEM in application to solution of inverse heat conduction problem (Q2738938) (← links)
- Boundary-value recovery by the Trefftz approach in structural inverse problems (Q3515059) (← links)
- (Q4509575) (← links)
- Regularized collocation Trefftz method for void detection in two-dimensional steady-state heat conduction problems (Q5244941) (← links)
- A homogenization method to solve inverse Cauchy–Stefan problems for recovering non-smooth moving boundary, heat flux and initial value (Q5861306) (← links)
- A collocation heat polynomials method for one-dimensional inverse Stefan problems (Q6664893) (← links)