Pages that link to "Item:Q5496490"
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The following pages link to The method of fundamental solutions for the two-dimensional inverse Stefan problem (Q5496490):
Displaying 18 items.
- The method of fundamental solutions for free surface Stefan problems (Q443456) (← links)
- The method of approximate fundamental solutions (MAFS) for Stefan problems (Q444836) (← links)
- Application of meshfree methods for solving the inverse one-dimensional Stefan problem (Q463606) (← links)
- Using the swarm intelligence algorithms in solution of the two-dimensional inverse Stefan problem (Q524765) (← links)
- A method of fundamental solutions for the one-dimensional inverse Stefan problem (Q646199) (← links)
- An efficient adaptive boundary algorithm to reconstruct Neumann boundary data in the MFS for the inverse Stefan problem (Q1713083) (← links)
- Boundary determination of the inverse heat conduction problem in one and two dimensions via the collocation method based on the satisfier functions (Q1787765) (← links)
- Discrete mollification in Bernstein basis and space marching scheme for numerical solution of an inverse two-phase one-dimensional Stefan problem (Q2159425) (← links)
- An adaptive boundary algorithm for the reconstruction of boundary and initial data using the method of fundamental solutions for the inverse Cauchy-Stefan problem (Q2244001) (← links)
- Asymptotic analysis of the conventional and invariant schemes for the method of fundamental solutions applied to potential problems in doubly-connected regions (Q2364356) (← links)
- The method of approximate fundamental solutions (MAFS) for Stefan problems for the sphere (Q2396504) (← links)
- (Q3321405) (← links)
- (Q4309567) (← links)
- On efficient reconstruction of boundary data with optimal placement of the source points in the MFS: application to inverse Stefan problems (Q5240380) (← links)
- (Q5858820) (← links)
- Sequential estimation of the time-dependent heat transfer coefficient using the method of fundamental solutions and particle filters (Q5861347) (← links)
- Efficient numerical solution of one‐phase linear inverse Stefan and Cauchy–Stefan problems in two dimensions: A posteriori error control (Q6064093) (← links)
- (Q6098191) (← links)