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Isoperimetric Inequalities on Hexagonal Grids

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abstract

We consider the edge- and vertex-isoperimetric probem on finite and infinite hexagonal grids: For a subset W of the hexagonal grid of given cardinality, we give a lower bound for the number of edges between W and its complement, and lower bounds for the number of vertices in the neighborhood of W and for the number of vertices in the boundary of W. For the infinite hexagonal grid the given bounds are tight.

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quant-ph 1

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2026 1

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CONDITIONAL 1

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Toward Covert Quantum Computing

quant-ph · 2026-05-14 · conditional · novelty 6.0

The paper defines covert quantum computing via quantum strategies, proves O(sqrt(n)) border qubits suffice for detection in planar n-qubit circuits with nearest-neighbor crosstalk, and experimentally detects additional long-range coupling on IQM Emerald and IBM Heron processors.

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  • Toward Covert Quantum Computing quant-ph · 2026-05-14 · conditional · none · ref 67 · internal anchor

    The paper defines covert quantum computing via quantum strategies, proves O(sqrt(n)) border qubits suffice for detection in planar n-qubit circuits with nearest-neighbor crosstalk, and experimentally detects additional long-range coupling on IQM Emerald and IBM Heron processors.