Physics:Quantum mechanics/Timeline/Quantum technology era
The quantum technology era refers to the modern phase of quantum mechanics in which quantum phenomena are no longer only studied theoretically or experimentally, but are actively engineered and exploited in real-world technologies. Emerging prominently in the early 21st century and accelerating after 2020, this era is characterized by the development of quantum computing, quantum communication, quantum cryptography, and quantum sensing systems.
Overview
The quantum technology era builds upon earlier developments in quantum computing and represents the transition from understanding quantum systems to controlling and engineering them. Unlike classical technologies, quantum technologies exploit uniquely quantum phenomena such as quantum superposition, quantum entanglement, and quantum coherence.
This transition is sometimes described as the shift from the first quantum revolution—which introduced concepts such as wavefunctions and quantization—to a second phase focused on the manipulation of individual quantum systems for technological purposes.
Quantum computing
Quantum computing is one of the central pillars of this era. Quantum computers use qubits, which can exist in superpositions of states, enabling certain computations to be performed more efficiently than on classical computers.
Major advances have been made by industrial and academic efforts, including the development of processors with tens to hundreds of qubits. However, challenges such as quantum decoherence, error rates, and scalability remain significant obstacles to building large-scale fault-tolerant quantum computers.[1][2]
Quantum communication and cryptography
Quantum communication exploits entanglement and quantum states to transmit information securely. One of its most important applications is quantum cryptography, particularly quantum key distribution (QKD), which enables secure communication based on the principles of quantum mechanics.
Protocols rely on fundamental concepts such as the no-cloning theorem and wave function collapse, ensuring that any attempt at eavesdropping can be detected.
Quantum sensing
Quantum sensing uses quantum systems to achieve extremely high precision measurements. Applications include atomic clocks, gravitational wave detection, magnetic field sensing, and navigation systems.
These technologies exploit quantum coherence and interference to surpass classical limits of measurement accuracy.
Engineering challenges
Despite rapid progress, the realization of scalable quantum technologies faces major challenges:
- Maintaining coherence in noisy environments
- Developing suitable materials and hardware
- Error correction and fault tolerance
- Scaling systems to large numbers of qubits
These challenges require interdisciplinary approaches combining physics, engineering, and computer science.
Impact and future directions
The quantum technology era is expected to have profound impacts on computation, communication, and measurement. Potential applications include:
- Breaking or replacing classical cryptographic systems
- Solving complex optimization and simulation problems
- Enabling ultra-secure communication networks
- Advancing fundamental physics through precise experiments
As technologies mature, the field continues to evolve toward practical, large-scale quantum systems.
See also
Table of contents (136 articles)
Index
Full contents
- Physics:Quantum Interpretations of quantum mechanics
- Physics:Quantum Wave–particle duality
- Physics:Quantum Complementarity principle
- Physics:Quantum Uncertainty principle
- Physics:Quantum Measurement problem
- Physics:Quantum Bell's theorem
- Physics:Quantum Hidden variable theory
- Physics:Quantum A Spooky Action at a Distance
- Physics:Quantum A Walk Through the Universe
- Physics:Quantum The Secret of Cohesion and How Waves Hold Matter Together

- Physics:Quantum Density matrix
- Physics:Quantum Exactly solvable quantum systems
- Physics:Quantum Formulas Collection
- Physics:Quantum A Matter Of Size
- Physics:Quantum Symmetry in quantum mechanics
- Physics:Quantum Angular momentum operator
- Physics:Quantum Runge–Lenz vector
- Physics:Quantum Approximation Methods
- Physics:Quantum Matter Elements and Particles
- Physics:Quantum Dirac equation
- Physics:Quantum Klein–Gordon equation

- Physics:Quantum Atomic structure and spectroscopy
- Physics:Quantum Hydrogen atom
- Physics:Quantum Multi-electron atoms
- Physics:Quantum Fine structure
- Physics:Quantum Hyperfine structure
- Physics:Quantum Isotopic shift
- Physics:Quantum Zeeman effect
- Physics:Quantum Stark effect
- Physics:Quantum Spectral lines and series
- Physics:Quantum Selection rules
- Physics:Quantum Fermi's golden rule

- Physics:Quantum Wavefunction
- Physics:Quantum Superposition principle
- Physics:Quantum Eigenstates and eigenvalues
- Physics:Quantum Boundary conditions and quantization
- Physics:Quantum Standing waves and modes
- Physics:Quantum Normal modes and field quantization
- Physics:Number of independent spatial modes in a spherical volume
- Physics:Quantum Density of states

- Physics:Quantum Time evolution
- Physics:Quantum Schrödinger equation
- Physics:Quantum Time-dependent Schrödinger equation
- Physics:Quantum Stationary states
- Physics:Quantum Perturbation theory
- Physics:Quantum Time-dependent perturbation theory
- Physics:Quantum Adiabatic theorem
- Physics:Quantum Scattering theory
- Physics:Quantum S-matrix

- Physics:Quantum Nonlinear King plot anomaly in calcium isotope spectroscopy
- Physics:Quantum optics beam splitter experiments
- Physics:Quantum Ultra fast lasers
- Physics:Quantum Experimental quantum physics Template:Quantum optics operators

- Physics:Quantum field theory (QFT) basics
- Physics:Quantum field theory (QFT) core
- Physics:Quantum Fields and Particles
- Physics:Quantum Second quantization
- Physics:Quantum Harmonic Oscillator field modes
- Physics:Quantum Creation and annihilation operators
- Physics:Quantum vacuum fluctuations
- Physics:Quantum Propagators in quantum field theory
- Physics:Quantum Feynman diagrams
- Physics:Quantum Path integral formulation
- Physics:Quantum Renormalization in field theory
- Physics:Quantum Renormalization group
- Physics:Quantum Field Theory Gauge symmetry
- Physics:Quantum Non-Abelian gauge theory
- Physics:Quantum Electrodynamics (QED)
- Physics:Quantum chromodynamics (QCD)
- Physics:Quantum Electroweak theory
- Physics:Quantum Standard Model

- Physics:Quantum Statistical mechanics
- Physics:Quantum Partition function
- Physics:Quantum Distribution functions
- Physics:Quantum Liouville equation
- Physics:Quantum Kinetic theory
- Physics:Quantum Boltzmann equation
- Physics:Quantum BBGKY hierarchy
- Physics:Quantum Relaxation and thermalization
- Physics:Quantum Thermodynamics

- Physics:Quantum Fusion reactions and Lawson criterion
- Physics:Quantum Plasma (fusion context)
- Physics:Quantum Magnetic confinement fusion
- Physics:Quantum Inertial confinement fusion
- Physics:Quantum Plasma instabilities and turbulence
- Physics:Quantum Tokamak core plasma
- Physics:Quantum Tokamak edge physics and recycling asymmetries
- Physics:Quantum Stellarator

- Physics:Quantum mechanics/Timeline
- Physics:Quantum mechanics/Timeline/Pre-quantum era
- Physics:Quantum mechanics/Timeline/Old quantum theory
- Physics:Quantum mechanics/Timeline/Modern quantum mechanics
- Physics:Quantum mechanics/Timeline/Quantum field theory era
- Physics:Quantum mechanics/Timeline/Quantum information era
- Physics:Quantum mechanics/Timeline/Quantum technology era
- Physics:Quantum mechanics/Timeline/Quiz

References
- ↑ Schlosshauer, Maximilian (2019-10-25). "Quantum decoherence". Physics Reports 831: 1–57. doi:10.1016/j.physrep.2019.10.001.
- ↑ de Leon, Nathalie P.; Itoh, Kohei M.; Kim, Dohun (2021). "Materials challenges and opportunities for quantum computing hardware". Science 372 (6539). doi:10.1126/science.abb2823.






