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Business Case

Extracting Waveguide S-Parameters with Numeric Wave Ports

Example: waveguideDriven (wave ports)
  • RF & Microwave
  • Aerospace & Defense
  • Telecommunications

What This Simulation Does

The waveguide example is a driven full-wave S-parameter extraction of a rectangular waveguide section excited through numeric wave ports. Palace solves the frequency-domain Maxwell equations with a wave-port excitation and reports the scattering parameters (return loss S₁₁, insertion S₂₁) — the reference driven workflow for all waveguide components.

- Wave-port excitation — the port solves its own 2D modal problem and launches the correct waveguide mode (TE₁₀), giving physically exact terminations with no lumped approximation

- S-parameters — the full-wave solution yields |S₁₁| (match) and |S₂₁| (transmission) versus frequency, the currency of every RF datasheet

- Energy balance — electric/magnetic energy and port power confirm a consistent, converged solution

Key Parameters

- Problem type: Driven (frequency domain), X-band rectangular guide

- Excitation: numeric Wave Ports at each end, TE₁₀ mode

- Boundaries: metal walls = PEC; ports terminate the guide with the exact modal impedance

- Output: S-parameters vs frequency, field animation of the propagating mode

- Solver: GMRES + multigrid preconditioner, GPU device, high-order elements

The core transferable physics: any microwave structure can be characterized by driving it at its ports and measuring how power reflects and transmits — its S-parameters. Wave ports give the physically correct modal excitation for guided structures. Whatever the component (straight guide, bend, transition, filter), the same driven solve produces the datasheet-ready S-matrix.


What Makes This Capability Unique

Physically exact ports.

Numeric wave ports solve the true modal field, launching and absorbing waves with the correct impedance — no artificial reflections to corrupt the S-parameters.

Datasheet-ready output.

S₁₁/S₂₁ versus frequency map directly to return loss and insertion loss — the numbers customers specify and test against.

Energy-balanced confidence.

Port power and stored energy provide a built-in consistency check that the solution has converged.

Seconds per point on GPU.

Fast driven solves make broadband frequency sweeps of components practical for daily design iteration.


Domain Applications

Select a domain to see how this simulation applies, with industry-specific scenarios and ROI.

The Problem

Waveguide components — transitions, bends, tapers, filters, orthomode transducers — are specified entirely by their S-parameters: return loss, insertion loss, and bandwidth. Predicting these before machining is the difference between a first-article that passes and a cut-and-try loop on precision hardware.

Each machined waveguide iteration costs $3K–$25K and days of lab measurement. Complex components can absorb a dozen iterations to meet a demanding return-loss spec.

Driven wave-port simulation delivers the full S-parameter response so components are dimensioned to spec before metal is cut.

Applications

ApplicationHow this simulation maps
Transitions & tapersS₁₁/S₂₁ vs frequency verify match and low loss across the band
Waveguide filtersFull-wave S-parameters set pass-band, rejection, and ripple
Bends, twists, junctionsReflection and mode conversion quantified before build

Quantifiable Business Value

Scenario: A waveguide-component maker develops 35 components/year at 7 machined iterations each. Driven S-parameter simulation cuts iterations to 2.5.

MetricCut-and-tryWith simulation
Components per year3535
Machined iterations per part72.5
Cost per iteration$12,000$12,000
Annual prototyping cost$2,940,000$1,050,000
Simulation cost (annual)$0$160,000
Annual savings$1,730,000 (59%)

Fewer machined iterations also free precision-machining capacity and shorten quote-to-delivery times.


Recommended Next Steps

1

Drive your component

Load your waveguide geometry, place wave ports, and run the driven solve to get S-parameters vs frequency.

2

Sweep the band

Run a frequency sweep to verify return and insertion loss across the full operating band.

3

Compare port strategies

For planar structures, see the cpw_* examples that contrast lumped, wave, and coax ports with uniform and adaptive sweeps.

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