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Information Theory

math.IT is an alias for cs.IT. Covers theoretical and experimental aspects of information theory and coding.

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Three sharp inequalities fuse entropy

A cancellation trick binds non-relative, relative, and cross informational functionals into sharp bounds with Gaussian and Beta minimizers.

· “New sharp inequalities involving non-relative, relative and cross informational functionals with some remarkable minimizers of generalized Gaussian and Beta types”

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One generative model replaces regressors for 6G beam selection and localization

Flow-matching diffusion learns the full distribution of angular radio maps, not just their average, enabling beam sweeps and likelihoodbased

· “RadioDiff-v2: Generative Angular Radio Maps for Multi-Beam Selection and Localization”

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Figure from the paper

Augmented trace codes yield four-weight self-orthogonal codes

Adding a scalar-shift parameter to trace-based defining-set codes forces self-orthogonality and produces explicit four-weight families with

· “Four classes of few-weight self-orthogonal codes and their applications for LCD codes and quantum codes”

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Fixed sparse connections cut phase-shifter count by up to 62 percent

The architecture keeps beamforming performance close to full-PS sub-connected designs while lowering hardware needs in single- and multi-RF

· “Ultra-Low-Cost Hybrid Beamforming: A New Static-Connection Architecture with Sparse Phase-Shifter Sharing”

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Figure from the paper

Galois connections extend weight bounds from field codes to ring codes

Generalized rank weights over chain rings and poset weights over quasi-Frobenius rings inherit Singleton bounds and dualities.

· “Generalized Rank Weight and Extended Generalized Poset Weight Defined For Codes Over Rings: A Galois Connection Approach”

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Beam-SINR field forecasts suffice for all rate decisions

Multimodal model predicts the field from geometry and motion to raise effective rate 5.67 percent and cut outage 8.35 percent on urban bench

· “QuaMoE-DRF: Proactive Beam and Rate Adaptation via Multimodal Dynamic Radio Map Forecasting in ISAC Networks”

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Figure from the paper

Bounds close at high SNR for MIMO phase-modulated channels

Row-echelon transform yields scalar annulus sub-channels whose capacity is bracketed tightly by geometry and entropy-power arguments.

· “Performance Evaluation of A Certain Transceiver Architecture for Multiple-Input Multiple-Output Phase-Modulated Channels”

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Memory architecture beats channel capacity in LLM language invention

Notebook-equipped agents reach stable coordination at high capacities; stateless agents collapse once vocabulary exceeds context limits.

· “From Signals to Structure: How Memory Architecture Drives Language Emergence in LLM Agents”

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Figure from the paper

Relay extracts semantic meaning from latent codes without source data

This exposes a privacy flaw in semantic comms; adversarial training widens the accuracy gap at the relay while preserving receiver performan

· “Semantic Leakage and Privacy Preservation in Relay-Assisted Semantic Communications”

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Figure from the paper

Dual-agent learning tunes RIS phases and power for mobile tracking

Hybrid neuroevolution and supervised training lets the system handle discrete phases and one-bit feedback while beating Kalman and particle

· “Active Sensing for RIS-Aided Tracking and Power Control: A Hybrid Neuroevolution and Supervised Learning Approach”

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Figure from the paper

1D-CNN Reconstructs Fluid Antenna Channels to Lower AUD Errors

The network learns full channel vectors from partial observations, cutting detection error rates versus fixed-antenna baselines.

· “Fluid-Antenna-Aided Active User Detection With 1D-CNN Channel Reconstruction for Unsourced Random Access”

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Figure from the paper

Low-power trigger selectively backdoors one semantic transmitter

Adversary contaminates training with waveform to alter inference for one user while sparing the other in multiple access semantic system.

· “Wireless Backdoor Attack and Defense for Semantic Communications over Multiple Access Channel”

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Figure from the paper

Only trivial code achieves MDS symbol-pair distance

Distances for repeated-root constacyclic codes of length 4p^s over R3 are explicit when Δ is non-square and via decompositions when square.

· “On symbol-pair distance of repeated-root constacyclic codes of length 4p^s over mathbb{F}_(p^m)+umathbb{F}_(p^m)+u²mathbb{F}_(p^m)”

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