Results 111 to 120 of about 267,752 (279)
Spectral theory of discrete linear Hamiltonian systems
The author considers the discrete linear Hamiltonian system \(\Delta x(t)=A(t)x(t+1)+ B(t)u(t)\), \(\Delta u(t)=[C(t)-\lambda\omega(t)]x(t+1)-A^\ast(t)u(t)\), \(t\in[0,N]\), with the boundary condition \[ R\left(\begin{matrix} -x(0)\\ x(N+1)\end{matrix}\right) +S\left(\begin{matrix} u(0)\\ u(N+1)\end{matrix}\right)=0, \] where \(A,B,C\) and \(\omega ...
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Transition‐metal phthalocyanine (TMPc) molecules serve as model systems for probing the spin interactions. This review summarizes recent scanning tunnelling microscopy advances on the spin‐related phenomena in TMPc adsorbates, including Kondo effect, spin excitations, and Yu–Shiba–Rusinov states, emphasizing the mechanisms and control strategies, and ...
Fudi Zhou +6 more
wiley +1 more source
Superatom Distortion Induces Triferroicity and Spin Splitting in Two‐Dimensional Antiferromagnets
The incorporation of superatoms into a 2D square lattice induces symmetry breaking, thereby enabling concurrent coupling among magnetism, ferroelectricity, and ferroelasticity. This strategy achieves triferroic behavior—characterized by spin‐split antiferromagnetic ground states—and offers a viable pathway toward energy‐efficient spintronic devices ...
Zhen Gao +6 more
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Existence of periodic solutions for sub-linear first-order Hamiltonian systems
We prove the existence solutions for the sub-linear first-order Hamiltonian system $J\dot{u}(t)+Au(t)+\nabla H(t,u(t))=h(t)$ by using the least action principle and a version of the Saddle Point Theorem.
Mohsen Timoumi
doaj
Interlayer sliding in the RuO2Zn2F2 bilayer induces ferroelectricity and enables reversible valley polarization switching. The electric dipole and valley‐resolved band edges are intimately coupled, revealing sliding ferroelectricity as a powerful mechanism for electrical control of valley degrees of freedom in 2D materials.
Djamel Bezzerga +3 more
wiley +1 more source
C-Disfocality for Linear Hamiltonian Difference Systems
The author generalizes Theorem 1 of \textit{T. Peil} and \textit{A. Peterson} [J. Math. Anal. Appl. 179, No. 2, 512-524 (1993; Zbl 0802.39003)] from \(C\)-disfocal self-adjoint vector difference equations to \(C\)-disfocal linear Hamiltonian vector difference systems by establishing a set of five equivalent characterizations of \(C\)-disfocality on the
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How can Sn‐based anodes achieve high capacity and long‐life cycling? This work unlocks the potential anode structure by confining Sn in the A layer of MAX phase with Ti6C octahedra as outer immobilization and Fe as inner anchors. The introduction of Fe dramatically strengthens the Ti–Sn bond to enhance structural integrity, modulate interfacial ...
Yu‐ang Lei +13 more
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Dynamical symmetries, time-dependent operators that almost commute with the Hamiltonian, extend the role of ordinary symmetries. Motivated by progress in quantum technologies, we illustrate a practical algebraic approach to computing such time-dependent ...
James R. Hamilton +2 more
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Our work bridges the gap between skyrmion discovery and material design by demonstrating how atomic‐scale control of exchange interactions enables tunable skyrmion phase transitions in centrosymmetric magnetic metals. ABSTRACT Magnetic skyrmions are topologically protected spin states that hold promise for shaping the future of electronics.
Dasuni N. Rathnaweera +9 more
wiley +1 more source
Ising machines are emerging as specialized hardware solvers for computationally hard optimization problems. This review examines five major platforms—digital CMOS, analog CMOS, emerging devices, coherent optics, and quantum systems—highlighting physics‐rooted advantages and shared bottlenecks in scalability and connectivity.
Hyunjun Lee, Joon Pyo Kim, Sanghyeon Kim
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