REVIEW 3 major objections 6 minor 41 references
Beamforming and Phase Shift Design for STAR-RIS Assisted Secure Sensing and Communication in ISAC Systems
T0 review · 3 major / 6 minor · reviewed 2026-07-31 · grok-4.5
Pith's one-line read A STAR-RIS splits space into communication and sensing halves so one joint design of base-station beams and surface phases can raise secrecy rate while tightening the eavesdropper’s angle CRB.
desk verdict Incremental STAR-RIS secure-ISAC tradeoff paper whose written BCD never actually drives beams or phases by the CRB term, despite the claim and the μ-plots. read the letter →
The pith
A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.
The reading
What carries the argument
A hybrid block-coordinate-descent loop: successive convex approximation plus semidefinite relaxation for the beamformers, a penalty-dual-decomposition sub-loop for the CRB auxiliary matrix, and projected gradient ascent on the STAR-RIS phase/amplitude manifold under the energy-splitting constraint.
What would settle it
Move the point target by more than a few degrees inside one coherent interval (or feed the optimizer deliberately outdated angles) and check whether the realized secrecy rate and empirical angle MSE still match the optimized tradeoff curve; a clear collapse would falsify the claim that the design remains effective under the fixed-angle premise.
Extended reading notes
Core claim
In a STAR-RIS-assisted ISAC system where the sensing target is also the eavesdropper, jointly optimizing the base-station beamforming matrix, sensing covariance and the STAR-RIS transmission/reflection coefficients yields a strictly better secrecy-rate-versus-CRB tradeoff than optimizing either the transmitter or the surface alone.
Load-bearing premise
The eavesdropper’s angles are treated as already known and fixed from the previous coherent block; if those angles are wrong or the target moves inside the block, both the CRB guarantee and the secrecy calculation become mismatched to reality.
Editorial extensions
If this is right
- Operators can place users and a potential eavesdropper on opposite sides of a single STAR-RIS panel and still serve both functions.
- Increasing base-station antennas or STAR-RIS elements monotonically improves both secrecy rate and CRB under the joint design.
- The scalar weight μ gives a continuous knob that trades bits of secrecy rate for tighter angle estimation.
- The same algorithmic skeleton extends, as the authors note, to multi-target and imperfect-hardware settings.
Reading between the lines
- Because the sensing array is co-located on the STAR-RIS panel, the design already assumes a wired or low-latency backhaul for the echo samples; any practical deployment must budget that link.
- The fixed-DOA premise suggests a natural outer tracking loop (e.g., a Kalman filter on angles) whose residual error would directly degrade the inner CRB-secrecy tradeoff—an extension left open by the paper.
- Energy-splitting STAR-RIS hardware that cannot enforce the orthogonal-phase condition of equation (3) would shrink the feasible set and likely flatten the achieved tradeoff surface.
Editorial analysis
A structured set of objections, weighed in public.
Referee Report
Summary. The paper studies a STAR-RIS-assisted ISAC system in which a multi-antenna BS serves single-antenna users on the transmission side while sensing a point target (treated as an eavesdropper) on the reflection side. Secrecy rate (sum user rate minus aggregate eavesdropper rate) and the CRB of the target’s 2D DOA are adopted as metrics. A weighted tradeoff problem P is formulated over transmit beamformers W, sensing covariance R_s, and STAR-RIS transmission/reflection coefficients. A hybrid BCD algorithm is proposed: SCA+SDR for the beamforming subproblem, a PDD loop for an auxiliary CRB matrix pair (U,F), and projected gradient (Wirtinger) updates for the STAR-RIS phases. Simulations claim superior secrecy–CRB tradeoff versus transmit-only and STAR-RIS-only baselines, plus the expected monotonicities in power, antenna count, and sensors.
Significance. Full-space STAR-RIS coverage for secure ISAC, with the target as eavesdropper, is a timely and practically motivated setting that goes beyond half-space RIS-ISAC. The CRB derivation for the vectorized Gaussian echo model (FIM blocks for (θ1,θ2,β)) follows standard steps and is useful. If the joint algorithm truly realizes the claimed μ-controlled tradeoff, the work would be a solid systems contribution for the eess.SP / ISAC community. The manuscript does not ship code, proofs beyond standard citations, or parameter-free predictions; significance therefore rests entirely on correctness of the optimization procedure and the supporting figures.
major comments (3)
- [§IV-B, Eqs. (45), (59), (62), (64)–(67); Alg. 1–3; Fig. 8] The central claim is that hybrid BCD jointly optimizes W, R_s and STAR-RIS coefficients for the weighted secrecy–CRB objective in P. As written, no primal block is driven by the sensing term. In Alg. 1 / P1.1 (Eq. 45) only the rate is maximized with {U,F} fixed, so the CRB contribution is constant and R_x is chosen purely for secrecy (plus AN). P1.2 (Eq. 59) then only recovers a feasible U for that already-fixed R_x (PDD merely enforces F=Θ_r G R_x G^H Θ_r^H). In P2 (Eq. 62) U is again held fixed, rendering tr(U^{-1}) constant; the explicit Wirtinger gradients (64)–(67) contain solely the μ-weighted rate terms and omit the (1−μ) derivative of tr(U^{-1}) through F(Θ_r). Consequently the iterates cannot realize a μ-dependent tradeoff. Yet Fig. 8 shows clear CRB variation with μ, which is impossible under the stated updates. Either the gradients/algorithm description are incomplete (CRB cha
- [§III-B (final paragraph); problem P] End of §III-B states that eavesdropper DOAs θ are treated as known and fixed (taken from the previous coherent block) inside the optimization. All CRB constraints and the equivalent channel H_e = h_e^H Θ_r G therefore assume perfect, static geometry. The paper never quantifies degradation under DOA mismatch or intra-block motion, nor does it close the loop with an actual estimator. Because both the sensing guarantee and the secrecy metric depend on the same θ, this is a load-bearing modeling assumption; at minimum a sensitivity study (or an alternating estimate-and-optimize experiment) is required to support the claims in Figs. 3–8.
- [§IV-B1, Eqs. (49)–(57)] Rank-one recovery after SDR is asserted by citing Theorem 1 of [38] (downlink beamforming with SINR constraints). The secrecy-rate objective after SCA is a difference of logs involving both legitimate and eavesdropper channels, plus a free sensing covariance R_s; it is not identical to the SINR-constrained multicast/unicast setting of [38]. A short argument (or numerical rank statistics of the returned W_n) is needed to confirm that the reconstructed w_n^* remain optimal for (45), otherwise the “global optimum” claim for P1.1 is unsupported.
minor comments (6)
- [§IV] Section title IV reads “SECRECY RATE AND SECRCECY RATE TRADEOFF” (duplication/typo).
- [throughout] Multiple typos and grammar issues: “secrcecy”, “he CRB”, “exapmle”, “achieveable”, “intergation”, “mainpluate”, “anntena”, “verus”, “differnet”, “transmsion”, “leaken”, “optimizating”, “martix”, etc. A thorough proof-read is needed.
- [§III-B, §IV] Notation drift: β vs α for the complex target gain; ˜α vs ˜β in the FIM blocks; Z_s vs Y_s for the echo; q_s/q_c introduced without definition until the simulation section; constraint numbering jumps (61a after 62).
- [Eqs. (3), (68); Alg. 3] The orthogonal-phase constraint cos(ϕ_t,k − ϕ_r,k)=0 (Eq. 3) is stated for lossless STAR-RIS but never enforced in the PGM projection (68), which only normalizes amplitudes. Clarify whether independent phases are assumed or the constraint is dropped.
- [§V, Table I] Simulation parameters (Table I) list Rayleigh fading while the model (7)–(9) is Rician; reconcile. Also state how q_s=1, q_c=1e-6 are obtained from the “maximum secrecy rate / minimum CRB” normalization.
- [§V] Figs. 3–4 baselines (“Transmit Optimization Only”, “STAR-RIS Optimization Only”) are not fully specified (which variables frozen, same μ?). Add one sentence each.
Circularity Check
No circularity: standard ISAC optimization formulation whose objective, CRB derivation, and BCD blocks are defined independently of the reported simulation outcomes.
full rationale
This is a conventional engineering design paper. The secrecy-rate expression (22), the FIM/CRB derivation (33)–(40), and the weighted tradeoff problem P (41) are written from first principles (SINR definitions, Gaussian observation model, Schur-complement CRB). The hybrid BCD split (P1.1 SCA+SDR, P1.2 PDD, P2 PGM) is an algorithmic procedure applied to that fixed problem; normalization constants qs, qc and weight μ are free design knobs, not parameters fitted to force a claimed constant. Simulation figures compare the algorithm against transmit-only and STAR-RIS-only baselines under the same model—they are numerical outcomes, not “predictions” that reduce to fitted inputs by construction. Self-citations to related RIS/ISAC work by overlapping authors appear only as background motivation and do not supply a uniqueness theorem or ansatz that closes the central claim. Any defect in whether the written Wirtinger gradients actually couple the CRB term into every block is a correctness/implementation issue, not circularity. Hence score 0 with empty steps.
Assumptions & free parameters
free parameters (4)
- tradeoff weight μ =
0.5 (default)
- normalization constants q_s, q_c =
q_s=1, q_c=1e-6
- PGM step sizes μ_t, μ_r and PDD penalty schedule (ρ, m, η)
- Rician factor ε and path-loss coefficients α_i
assumptions (7)
- domain assumption Direct BS–target and target–sensor links are fully blocked; only STAR-RIS reflection path illuminates and observes the target.
- domain assumption STAR-RIS elements obey energy splitting β_t,k² + β_r,k² = 1 and lossless orthogonal phase cos(φ_t,k − φ_r,k) = 0.
- ad hoc to paper Eavesdropper DOAs are known and fixed during each optimization window (from prior coherent block).
- domain assumption Eavesdropper jointly decodes the superposition of all users’ messages; secrecy rate = sum user rates − single aggregate eavesdropping rate.
- domain assumption Channels static over L samples; R_x ≈ (1/L)XX^H is accurate for large L; perfect CSI at the designer.
- domain assumption SDR rank-one recovery for the multiuser beamforming subproblem always yields a global optimum of the original nonconvex problem via the construction in [38].
- standard math Fisher information / CRB formulas for Gaussian observations and Wirtinger gradients for complex phase optimization are valid.
Cite this review
Pith. "Pith review of Beamforming and Phase Shift Design for STAR-RIS Assisted Secure Sensing and Communication in ISAC Systems." pith.science (2026). https://pith.science/paper/BMVYR3MV
@misc{pith2026260728081,
author = {Pith},
title = {Pith review of: Beamforming and Phase Shift Design for STAR-RIS Assisted Secure Sensing and Communication in ISAC Systems},
year = {2026},
howpublished = {\url{https://pith.science/paper/BMVYR3MV}},
note = {Machine review of arXiv:2607.28081}
}
read the original abstract
Integrated sensing and communication(ISAC), as a rapidly advancing technique, introduces a fresh approach for achieving secure communication and intelligent sensing for future wireless networks. An ISAC framework empowered by simultaneously transmitting and reflecting reconfigurable intelligent surfaces(STAR-RIS) is explored in this paper, where a base station equipped with multiple antennas establishes wireless links to users each with a single antenna during the detection of a point target. The point target, regarded as an eavesdropper, trying to intercept users' information. Cramer-Rao bound(CRB) serves as evaluation criterion to assess sensing accuracy of point eavesdropper, whereas the secrecy rate is employed to quantify the security level of the communication link. To optimize sensing-communication tradeoff, a joint optimization problem is constructed. To approach the formulated problem, a hybrid Block Coordinate Descent(BCD)-based algorithm is developed, which alternately updates the transmission beamforming and STAR-RIS phase shifts, using successive convex approximation(SCA) technique, penalty dual decomposition (PDD) framework and projected gradient method(PGM).
Figures
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Reference graph
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2025 arXiv
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