Magnonics and Spin Waves
Learn the physics of spin waves, magnons, and the principles of spin wave devices.
- Spin wave dispersion relations
- Magnon quantization
- Magnonic crystals
- Spin wave computing
Explore the frontiers of spintronics: quantum effects, magnonics, computational methods, and cutting-edge applications. Gain the advanced knowledge and techniques needed to excel in research and development.
Deep understanding of spin-orbit interaction, STT/SOT mechanisms
Quantum states, spin operators, perturbation theory
Numerical simulations, Python programming
Band theory, magnetic ordering, transport phenomena
Learn the physics of spin waves, magnons, and the principles of spin wave devices.
Explore spin qubits, quantum coherence, and applications in quantum information processing.
Master micromagnetics, atomistic spin dynamics, and first-principles calculations.
Explore neuromorphic computing, THz spintronics, spin caloritronics, and other cutting-edge applications.
Quantum of spin wave: $\epsilon_k = \hbar\omega_k$
Quasiparticle following Bose-Einstein statistics
Quantum two-level system: $|\psi\rangle = \alpha|0\rangle + \beta|1\rangle$
Requires long coherence times
Continuum approximation: $\mathbf{M}(\mathbf{r}, t)$
Numerical solution of effective field and LLG equation
Spin current from temperature gradient: $\mathbf{J}_s \propto -\nabla T$
Fundamental effect for heat-to-spin conversion
$$\omega_k = \gamma\sqrt{(H + Dk^2)(H + Dk^2 + 4\pi M_s)}$$
$$n_k = \frac{1}{e^{\hbar\omega_k/k_BT} - 1}$$
$$\frac{1}{T_1} = \frac{1}{T_2} + \frac{1}{T_\phi}$$
$$\frac{d\mathbf{M}}{dt} = -\gamma\mathbf{M}\times\mathbf{H}_{\text{eff}} + \frac{\alpha}{M_s}\mathbf{M}\times\frac{d\mathbf{M}}{dt} + \boldsymbol{\tau}_{\text{STT}} + \boldsymbol{\tau}_{\text{SOT}}$$
Brain-inspired computing with spintronic devices. Spintronic synapses and neurons.
Ultrafast magnetization dynamics in the terahertz regime using antiferromagnets.
Generate spin currents from waste heat. Spin Seebeck and spin Peltier effects.
Quantum computation using spin qubits. Long coherence times and high-fidelity gates.
Information processing using spin waves. Low power consumption and high integration density.
Discovery of novel spintronic materials using machine learning and first-principles calculations.
Skyrmion tunneling, quantum fluctuations, topological protection
Control of magnetic anisotropy and interlayer coupling in CrI₃, Fe₃GeTe₂
Femtosecond laser-induced magnetization reversal, all-optical magnetic switching
Antiskyrmions, hopfions, magnetic monopole-like excitations
Micromagnetic simulations
Atomistic spin dynamics
First-principles spin-DFT calculations
Quantum circuit simulations
Numerical computation and analysis
Machine learning model building