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Quantum & Nuclear Physics

Quantum & Nuclear Physics Simulators

Quantum tunneling, wave functions, hydrogen atom orbitals, nuclear decay, and spin — visualize the quantum world interactively.

simulators
SIMULATORS
Charged Particle Trap
Simulate charged particle dynamics in a Paul trap. Adjust voltage, frequency, and DC offset in real time and visualize trapping or escape.
Hydrogen Atom
Interactive simulation of the hydrogen spectrum and Bohr model. Visualize energy level transitions, emission/absorption lines, and series like Lyman and Balmer
Nuclear Decay
Visualize radioactive decay in real-time. Simulate half-lives for C-14, I-131, U-238 & custom isotopes with interactive atom dot models.
Nuclear Fission
Simulate nuclear fission chain reactions. Adjust enrichment, moderator, and control rods to calculate keff and visualize neutron population growth or decay.
Nuclear Reactor
Compute neutron flux and keff using one-group diffusion theory. Adjust core radius, reflector, and material properties in real-time.
Nuclear Shielding
Calculate gamma-ray shielding with lead, concrete, or water. Get real-time attenuation, HVL, TVL, and dose rates to optimize your radiation protection design.
Particle In Box
Explore the quantum particle in a box model. Visualize wave functions, energy levels, and the time evolution of superposition states interactively.
Plasma Sim
Simulate charged particle motion in real-time with interactive fields. Observe cyclotron orbits, E×B drift, and plasma dynamics using the Lorentz force law.
Quantum Harmonic
Visualize quantum harmonic oscillator wave functions, probability densities, and energy levels interactively for quantum numbers n=0 to 8.
Quantum Spin
Visualize spin-1/2 quantum states on the Bloch sphere. Adjust magnetic fields to observe Larmor precession and Rabi oscillations in this interactive simulator.
Quantum Tunneling
Calculate quantum tunneling transmission coefficients using WKB approximation. Visualize how barrier height, width, and particle energy affect tunneling probabi
Quantum Well
Calculate bound-state energies and wave functions for infinite and finite quantum wells in GaAs/InGaAs/GaN systems.
Radiation Shielding
Calculate gamma, beta & neutron shielding with this real-time HVL/TVL calculator. Uses the Beer-Lambert law with buildup factor for accurate dose rate & intensi
Radioactive Decay
Interactive radioactive decay calculator. Visualize half-life, decay chains, and use formulas for carbon-14 dating. Real-time graphs and nuclide data.
Special Relativity
Interactive simulator for Einstein's Special Relativity. Visualize time dilation, length contraction, and relativistic effects in real-time with a Minkowski dia
Nuclear Binding Energy
Interactive Nuclear Binding Energy simulator — calculate and visualize engineering parameters in real time using industry-standard methods.
Heisenberg Uncertainty Principle
Interactive Heisenberg Uncertainty Principle simulator — calculate and visualize engineering parameters in real time using industry-standard methods.
Radiocarbon Dating Simulator
Interactive Radiocarbon Dating Simulator simulator — calculate and visualize engineering parameters in real time using industry-standard methods.

Other Categories

Quantum Physics Fundamentals

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How does quantum tunneling allow particles to pass through barriers?
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The wave function ψ doesn't abruptly go to zero at a barrier — it decays exponentially: ψ ∝ exp(-κx), where κ = √(2m(V-E))/ℏ. There's a nonzero probability of finding the particle on the other side. Transmission T ≈ exp(-2κL) for a barrier of width L. This enables tunnel diodes, STM, and nuclear fusion in stars.
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What determines the energy levels in a hydrogen atom?
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En = -13.6 eV / n². The quantum numbers n (principal), l (angular momentum), and ml (magnetic) define each orbital. Bohr's model gives the same energies but can't explain degeneracy or selection rules. The Schrödinger equation gives correct orbital shapes (s, p, d, f) and transition probabilities.

Frequently Asked Questions (FAQ)

Q: What is the Heisenberg uncertainty principle?

A: Δx × Δp ≥ ℏ/2. Position and momentum cannot both be precisely known simultaneously. Similarly, ΔE × Δt ≥ ℏ/2 — short-lived states have broad energy widths (natural linewidth). These are fundamental limits, not measurement imperfections.

Q: How does radioactive decay work?

A: Decay is governed by N(t) = N₀×exp(-λt), where λ = ln2/T½ is the decay constant and T½ is the half-life. Alpha decay: heavy nucleus emits ⁴He (quantum tunneling through Coulomb barrier). Beta decay: neutron → proton + electron + antineutrino. Gamma: nucleus de-excites by photon emission.

Q: What is quantum entanglement?

A: Two particles share a quantum state such that measuring one instantly affects the other, regardless of distance. Bell's theorem (violated in experiments) proves this cannot be explained by hidden variables. Entanglement is used in quantum cryptography (QKD) and quantum computing.

Q: How is nuclear binding energy calculated?

A: B = (Z×mp + N×mn - M_nucleus)×c². The binding energy per nucleon peaks near ⁵⁶Fe (~8.8 MeV/nucleon). Fission (heavy nuclei) and fusion (light nuclei) both release energy by moving toward this peak — that's the source of nuclear power and stellar energy.