| gauss | Real Gaussian distribution | | N | |
| cgauss | Circularly symmetric complex Gaussian | | CN | |
| covmat | Covariance matrix | | Σ | |
| fim | Fisher information matrix | | J | |
| snr | Signal-to-noise ratio | | SNR | |
| n0 | One-sided noise power spectral density | | N0 | |
| bw | Signal bandwidth (Hz) | | W | |
| fc | Carrier frequency | | f0 | |
| wl | Wavelength (λ0=c/f0 at carrier) | | λ | |
| pl | Path loss coefficient (power) | | β | |
| noise | AWGN noise vector (system model) | | w | |
| steer_tx | Transmit array steering vector | | a | |
| steer_rx | Receive array steering vector | | a^ | |
| bf | Beamforming / precoding vector | | v | |
| bf_gain | Complex beamforming gain: gi,q,k=aHv | | gi,q,k | |
| fk | k-th OFDM subcarrier frequency | | fk | |
| ntx | Number of transmit antennas | | Nt | |
| nrx | Number of receive antennas | | Nr | |
| noisevar | Noise variance / noise power | | σ2 | |
| refl_fn | Complex reflectivity function | | c | |
| refl | Discretized reflectivity vector | | c | |
| scat | Scattering coefficient (Tx i, Rx j, voxel q) | | ci,j,q | |
| scat_pow | Scattering power (variance of ci,j,q) | | γi,j,q | |
| sens | Measurement / sensing matrix | | A | |
| img_model | Linear imaging observation model: y=Ac+w | | y | |
| wavenum | Wavenumber: κ=2π/λ | | κ | |
| wavenum_c | Combined Tx-Rx wavenumber vector: κs,r=κs+κr | | κs,r | |
| txpos | Transmitter position (subscripted si for Tx i) | | s | |
| rxpos | Receiver position (subscripted rj for Rx j) | | r | |
| tgtpos | Target / voxel position (subscripted p0 for a reference point) | | p | |
| tgt_rgn | Target region in space | | Ω | |
| voxel | Voxel (pixel) index: q=1,…,Q | | q | |
| delay | Round-trip delay for Tx i, Rx j | | τi,j | |
| pilot | Pilot signal matrix (Tx i, subcarrier k) | | Si,k | |
| tgt_snr | Target SNR threshold in link budget | | ρdB | |
| gtx | Transmit antenna gain | | Gtx | |
| grx | Receive antenna gain | | Grx | |
| bp | Backpropagation (matched filter) image: c^BP=AHD−1y | | c^BP | |
| lasso | LASSO solution: z^=argmin∥y−AΦz∥2+λ∥z∥1 | | z^LASSO | |
| reg | Regularization parameter | | λ | |