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Surface Integral Equations
MoM
Describe the integral equations which can be used to solve currents on a 3d model
Show how to discretize currents on a 3d surface using the so called “Roof-Top” basis functions. Define clearly how to use them and what are their properties. Explicit how to handle multiple surface-junctions to enforce the Kirchoff law at the common edge
Show how to discretize currents on a general 3d surface with wires using the so called linear “Roof-Top” basis functions. Define clearly how to use them and what are their properties. Explicit how to handle multiple wire-junctions to enforce
the Kirchoff law at the common node
Show how to handle a surface to wire junction on a 3d surface using a specific basis functions. Define clearly how to use it and what are its properties. Explicit how to handle a wire to surface junction to enforce
the Kirchoff law at the common vertex and how to handle a junction with multiple wires
Show how to construct the MoM matrix for unknows on surfaces (Edges), wires (WNods) and Junctions ‘Vertex
Show how to handle symmetries in the resulting linear system
Explicit the CFIE and for what purpose it is intended
Currents & Fields
Show how to recover 3d vector currents from the MoM unknowns on surfaces & wires
Show how to compute Near-Fields from the MoM unknowns
Show how to compute Far-Fields from the MoM unknowns
EM-processings
Describe how to handle an antenna pattern as a source in the MoM
Apertures & Dielectrics
Describe how to handle apertures in the ground-plane or on the surface of a general 3d model via the PMCHW equations
Describe how to handle bulk dielectrics in the MoM together wirh a general 3d surface model. The PMCHW equations are used and allow to mesh only the external surface of the dielectric region.
Hybriding
Huygens sources are used as a source model by enforcing their radiated fields produced by a set of electric & magnetic currents.
Physical Optics may be hybrided with the MoM. The procedure to design the hybrid algorithm is described in this document
GTD/UTD may be hybrided with the MoM. The procedure to design the hybrid algorithm is described in this document
Green’s Dyadic Functions
Describe what is a dyadic & show how to apply the behind theory to obtain it for a specific geometry. The application focus on the scalat & vector potential dyadics
Show the details on how to obtain the scalar & vector potential dyadics for this kind of geometry
Show the details on how to obtain the scalar & vector potential dyadics for this kind of geometry
Show the details on how to obtain the scalar & vector potential dyadics for this kind of geometry
not available
Show the details on how to obtain the scalar & vector potential dyadics for this kind of geometry
Other documents about
MoM
Detail all the usefull transformations in the MoM matrix and right term in order to treat efficiently such a problem
PTD
Show how to construct a PTD solver. Define basic tricks for computing far-field quantities & RCS using equations coupled with a ray-tracer
Ray-Tracing
