![Determining the Hyperfine Structure and Clock Transitions for Kramers Rare-Earth Ions in a Crystal under a Magnetic Field: Beyond Spin Hamiltonian | The Journal of Physical Chemistry C Determining the Hyperfine Structure and Clock Transitions for Kramers Rare-Earth Ions in a Crystal under a Magnetic Field: Beyond Spin Hamiltonian | The Journal of Physical Chemistry C](https://pubs.acs.org/cms/10.1021/acs.jpcc.2c01263/asset/images/large/jp2c01263_0008.jpeg)
Determining the Hyperfine Structure and Clock Transitions for Kramers Rare-Earth Ions in a Crystal under a Magnetic Field: Beyond Spin Hamiltonian | The Journal of Physical Chemistry C
![electromagnetism - Confusion about units of physical magnitudes in the Hamiltonian of the Ising model - Physics Stack Exchange electromagnetism - Confusion about units of physical magnitudes in the Hamiltonian of the Ising model - Physics Stack Exchange](https://i.stack.imgur.com/Vtt0H.png)
electromagnetism - Confusion about units of physical magnitudes in the Hamiltonian of the Ising model - Physics Stack Exchange
![Circuit quantization with time-dependent magnetic fields for realistic geometries | npj Quantum Information Circuit quantization with time-dependent magnetic fields for realistic geometries | npj Quantum Information](https://media.springernature.com/full/springer-static/image/art%3A10.1038%2Fs41534-022-00539-x/MediaObjects/41534_2022_539_Fig1_HTML.png)
Circuit quantization with time-dependent magnetic fields for realistic geometries | npj Quantum Information
![SOLVED: Consider an electron at rest in the magnetic field B=B (4) where B is constant. (a) Show that the Hamiltonian matrix in the Srepresentation is =H (5) where=eB/m. (b) What are SOLVED: Consider an electron at rest in the magnetic field B=B (4) where B is constant. (a) Show that the Hamiltonian matrix in the Srepresentation is =H (5) where=eB/m. (b) What are](https://cdn.numerade.com/ask_images/55447cd3d6264b6b83bd5927bd5d0a55.jpg)
SOLVED: Consider an electron at rest in the magnetic field B=B (4) where B is constant. (a) Show that the Hamiltonian matrix in the Srepresentation is =H (5) where=eB/m. (b) What are
![Lecture 2 Magnetic Field: Classical Mechanics Magnetism: Landau levels Aharonov-Bohm effect Magneto-translations Josep Planelles. - ppt download Lecture 2 Magnetic Field: Classical Mechanics Magnetism: Landau levels Aharonov-Bohm effect Magneto-translations Josep Planelles. - ppt download](https://images.slideplayer.com/24/7028188/slides/slide_10.jpg)
Lecture 2 Magnetic Field: Classical Mechanics Magnetism: Landau levels Aharonov-Bohm effect Magneto-translations Josep Planelles. - ppt download
![SOLVED: Consider a stationary electron in a uniform magnetic field, B, along the direc - tion Explain why the Hamiltonian for this electron is given by sBz I = 2VB with PB SOLVED: Consider a stationary electron in a uniform magnetic field, B, along the direc - tion Explain why the Hamiltonian for this electron is given by sBz I = 2VB with PB](https://cdn.numerade.com/ask_images/3de07170089c44aca52b8598da11267a.jpg)
SOLVED: Consider a stationary electron in a uniform magnetic field, B, along the direc - tion Explain why the Hamiltonian for this electron is given by sBz I = 2VB with PB
![SOLVED: The Hamiltonian that describes the interaction of a static spin-! particle with an external magnetic field, B; H = LB where the magnetic moment operator; @L, is related to the spin SOLVED: The Hamiltonian that describes the interaction of a static spin-! particle with an external magnetic field, B; H = LB where the magnetic moment operator; @L, is related to the spin](https://cdn.numerade.com/ask_images/1f65efdd2d444e4db0f62b0d179719c8.jpg)
SOLVED: The Hamiltonian that describes the interaction of a static spin-! particle with an external magnetic field, B; H = LB where the magnetic moment operator; @L, is related to the spin
![SOLVED: Problem 5: Including the spin-orbit coupling, the electronic Hamiltonian for hydrogen (with no external fields) is: H=H+2BL.S h2 where H. = p2/2m - e2/(4Te.f) as usual and S is the electron SOLVED: Problem 5: Including the spin-orbit coupling, the electronic Hamiltonian for hydrogen (with no external fields) is: H=H+2BL.S h2 where H. = p2/2m - e2/(4Te.f) as usual and S is the electron](https://cdn.numerade.com/ask_images/fda9359148824be4b7cd18525a378501.jpg)