In physics, a quantum is the minimum amount of any physical entity involved in an interaction.
Quantum sensors can detect magnetic fields with the highest spatial resolution and sensitivity so far. New possibilities to study neuronal circuits and do rapid clinical testing arise with the Nitrogen-vacancy (NV) – center – based magnetometry, SQUID-MEG (superconducting quantum interference device Magnetoencephalography) and OPM-MEG (Optically pumped magnetometer MEG).
A recent example is the quantum gravitometer, it can measure very small changes in acceleration due to gravity. Here, to create a quantum, lasers are used. One uses a laser to create a cloud of very cold atoms, that approach the temperature of absolute 0 (principle of cryogenics).
As the temperature is so low, it becomes a quantum cloud, and is now allowed to interact freely with itself. These movements create unique patterns, that can be analysed to determine how strong the gravity field is in a specific location. This can be applied to detect underground pipelines, chambers, cables, mineral deposits or volcanic activity. Another example is the satellite Sentinel-5P. It was made using a quantum gravitometer and is now measuring the different polluting gases contained in the atmosphere.
This applies to atomic particles like electrons or atoms, and for this reason quantum mechanics can be seen as the “physics of small particles”. Important basic principles of quantum mechanics are:
Quantisation: there are only real discrete numbers that the wave can have. Things can be described as probabilities.
Superposition: particles can exist in two states simultaneously. In the double slit experiment, electrons act like waves and pass both slits at once. However, if this experiment is done while measuring and observing it, then the electrons only go through one of the two slits and do not create an interference pattern (here they behave like particles and not like waves). The act of measurement has a profound effect on the wave-particle duality.
Entanglement: when two particles share the same quantum state, they remain interconnected even when separated, allowing the properties of one to be instantly determined from the other.
The wave nature of matter can be described by lambda.
In the early 19th century, Kamerling Onnes experimented with cryogenics. When cooling metals at really cold temperatures, like 4K, their resistance lowered to 0 ohms. This means that at very low temperatures, close to the absolute zero, metals become superconductors. This is one of the first demonstration of quantum effects: superconductivity is therefore a macroscopic proof of how electrons behave in a metal. Another property demonstrated was how superconductors can be considered diamagnetic. In this case, superconductors prevent magnetic fields at their interior and so they create an electric current on their surface which is needed to expel the interior magnetic field. This results in a field of the opposite direction, making the object levitate.
As already mentioned in gravitometers, another way to cool atoms is by using lasers. Usually, atoms that move towards a laser beam experience a frequency shift, giving them enough energy to absorb a photon and get excited. This photon is then emitted in a random direction, and the excited particle decays back down to the ground state. On average, this means that atoms which move towards a laser beam are slowed down, whilst when it moves away from the laser beam, it accelerates again. If you shine lasers from all directions, you give the atom only the possibility to slow down. This makes it cool down efficiently to very low temperatures, close to the absolute Zero. An analogy to this is throwing many balls at an airplane: this slows it down if we have sufficient balls. Likewise, when a laser emits many photons, it slows the atoms down.
Here three methods are explained to do precise measurements and also the efefcts and physical principles used in quantum metrology (metrology = the scientific study of measurement)
The Quantum Hall Effect allows us to measure the properties of semiconductors under extreme conditions: very high magnetic fields and ultra-low temperatures. Normally, the resistance of a material increases in a predictable, linear way with the magnetic field (where voltage is proportional to magnetic flux density). However, in the Quantum Hall Effect, resistance instead exhibits distinct plateaus, meaning it "prefers" to take on specific, fixed values.
This behavior is determined by fundamental constants of nature, namely Planck's constant (h) and the elementary charge (e), and is independent of the material being studied. As a result, this effect enables the creation of a natural standard for resistance that is consistent and reproducible anywhere:
R= h/e^2 * 1/n
where n is an integer or fractional value representing the quantised Hall conductance.
Because the Quantum Hall Effect depends solely on universal constants, it is essential for defining precise electrical standards in metrology.
The Josephson Effect provides a natural standard for voltage. This effect occurs in a Josephson Junction, where two superconductors are separated by a very thin insulating barrier. Classically, electrons shouldn't pass through the barrier because the resistance is effectively infinite. However, due to quantum tunneling, electrons can behave as waves, penetrating the barrier and creating a supercurrent without any voltage drop.
When electromagnetic waves, like microwaves, are applied to the junction, a voltage is generated, given by:
V= n⋅h⋅ f / 2e
where n is an integer, f is the frequency of the applied radiation, h is Planck's constant, and e is the elementary charge.
This property allows precise voltage measurements and has been critical in establishing voltage standards globally.
A third method to achieve precise electrical measurements is through single-electron pumps. In these devices, a current is generated in such a way that only one electron passes at a time through the system. The precision of this method arises from controlling the passage of individual electrons, making the current highly quantized.
The current produced is described by the formula:
I = n⋅e⋅f
where n is the number of electrons, e is the elementary charge, and f is the frequency at which electrons are pumped.
These pumps create highly accurate current standards, complementing the Quantum Hall Effect and Josephson Effect to establish a universal system for electrical measurements.