PIERS —— A global symposium committed to
advancing photonics and electromagnetics for the benefit of humanity.
This session welcomes contributions related to the mathematical aspects of the numerical approximation of Maxwell's equations.
We are also interested in the efficient implementation of the resulting algorithms.
| Presenting Author | Talk Time | Paper Title | Authors | Abstract | Session Date / Room |
|---|---|---|---|
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16:00 Onsite |
On the Finite Element Approximation of Maxwell's Eigenvalues |
3P_15b 2024-04-24 PM Room: 15 - Siji 4 |
|
|
16:15 Onsite |
Approximation of the Maxwell Eigenvalue Problem in a Least-squares Setting |
3P_15b 2024-04-24 PM Room: 15 - Siji 4 |
|
16:30 Onsite |
Convergence of Adaptive Finite Element Methods in Finite Element Exterior Calculus |
3P_15b 2024-04-24 PM Room: 15 - Siji 4 |
|
|
16:45 Onsite |
Band Structure Calculations of Dispersive Photonic Crystals in 3D Using Holomorphic Operator Functions |
3P_15b 2024-04-24 PM Room: 15 - Siji 4 |
|
|
17:00 Onsite |
An Analysis of Schwarz Methods for Frequency-domain Wave Equations Using Impedance Boundary Conditions or PMLs |
3P_15b 2024-04-24 PM Room: 15 - Siji 4 |
|
17:15 Onsite |
Deep Neural Networks and Finite Elements |
3P_15b 2024-04-24 PM Room: 15 - Siji 4 |
|
|
17:30 Onsite |
Analysis of Nitsche's Method to Weakly Prescribe the Dirichlet Boundary Conditions in FEM Approximations of Maxwell's Problem |
3P_15b 2024-04-24 PM Room: 15 - Siji 4 |
|
|
17:45 Onsite |
An Extended Lagrange FEM for the Maxwell Eigenvalue Problem |
3P_15b 2024-04-24 PM Room: 15 - Siji 4 |
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|
18:00 Onsite |
Guaranteed Computation for Maxwell Equations |
3P_15b 2024-04-24 PM Room: 15 - Siji 4 |
Inquiry about paper submission, registration, and program schedule, please email to:
PIERS OFFICE: office@piers.org and/or piers@emacademy.org
Usually, inquiry to PIERS OFFICE will be replied within 1-2 working days. If you cannot get reply timely, please keep trying both emails, or change another email account to contact us to avoid the unpredictable email correspondence problem between us.
