نتائج البحث

Multi-secret Sharing Model based on Hermite Interpolation Polynomial and Quantum Graph State.

• Authors : Zhou, Quan¹ (AUTHOR) ; Lv, Hongli² (AUTHOR)

• Source: International Journal of Theoretical Physics. Aug2020, Vol. 59 Issue 8, p2271-2293. 23p.

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High-dimensional graphs convolution for quantum walks photonic applications.

• Authors : Abramov, Roman¹ (AUTHOR) ; Fedichkin, Leonid² (AUTHOR); Tsarev, Dmitry^3,4 (AUTHOR)

• Source: Quantum Information Processing. May2024, Vol. 23 Issue 5, p1-16. 16p.

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A Quantum Graph Approach to Metamaterial Design

• Authors : Lawrie, Tristan

Subjects: Quantum Mechanics; Quantum Theory; Graph Theory

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Hitting time expressions for quantum channels: beyond the irreducible case and applications to unitary walks.

• Authors : Lardizabal, C. F.¹ (AUTHOR) ; Pereira, L. F. L.¹ (AUTHOR)

• Source: Quantum Information Processing. Aug2023, Vol. 22 Issue 8, p1-30. 30p.

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Bounds on entanglement dimensions and quantum graph parameters via noncommutative polynomial optimization.

• Authors : Gribling, Sander¹; de Laat, David¹; Laurent, Monique^1,2

• Source: Mathematical Programming. Jul2018, Vol. 170 Issue 1, p5-42. 38p.

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Graph Generation for Quantum States Using Qiskit and Its Application for Quantum Neural Networks.

• Authors : Tudorache, Alexandru-Gabriel¹ (AUTHOR)

• Source: Mathematics (2227-7390). Mar2023, Vol. 11 Issue 6, p1484. 15p.

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Non-commutative graphs and quantum error correction for a two-mode quantum oscillator.

• Authors : Amosov, G. G.¹ (AUTHOR) ; Mokeev, A. S.^1,2 (AUTHOR); Pechen, A. N.¹ (AUTHOR)

• Source: Quantum Information Processing. Mar2020, Vol. 19 Issue 3, p1-12. 12p.

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Localization on Quantum Graphs with Random Vertex Couplings.

• Authors : Klopp, Frédéric^1,2 ; Pankrashkin, Konstantin^1,3

• Source: Journal of Statistical Physics. May2008, Vol. 131 Issue 4, p651-673. 23p.

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Directed transport in quantum star graphs.

• Authors : Yusupov, Jambul¹ ; Dolgushev, Maxim²; Blumen, Alexander²

• Source: Quantum Information Processing. Apr2016, Vol. 15 Issue 4, p1765-1777. 13p.

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Lower bound on the spectrum of the two-dimensional Schrödinger operator with a δ-perturbation on a curve.

• Authors : Lobanov, I. S.¹ ; Lotoreichik, V. Yu.¹ ; Popov, I. Yu.¹

• Source: Theoretical & Mathematical Physics. Mar2010, Vol. 162 Issue 3, p332-340. 9p.

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