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    <title>Understanding the 2025 Nobel Prize in physics through the eyes of an engineer</title>
    <link>https://community.wolfram.com/groups/-/m/t/3558674</link>
    <description>![Understanding the 2025 Nobel Prize in physics through the eyes of an engineer][1]&#xD;
&#xD;
This year, the Nobel Prize in Physics was awarded to John Clarke, Michel H. Devoret, and John M. Martinis&#xD;
&#xD;
&amp;gt; &amp;#034;for the discovery of macroscopic quantum mechanical tunnelling and energy quantisation in an electric circuit&amp;#034;.&#xD;
&#xD;
[nobelprize.org/prizes/physics/2025/summary][2]&#xD;
&#xD;
When I first read the citation, the only words that resonated with me were &amp;#034;electric circuits.&amp;#034;&#xD;
&#xD;
As an engineer, that was something familiar&amp;#x2014;but macroscopic quantum tunnelling? That sounded mysterious.&#xD;
&#xD;
So, I decided to explore what it really means&amp;#x2014;by modeling it, simulating it, and connecting it back to engineering intuition.&#xD;
&#xD;
&#xD;
----------&#xD;
&#xD;
Some background...&#xD;
==================&#xD;
&#xD;
From Classical Mechanics to Quantum Tunnelling&#xD;
----------------------------------------------&#xD;
&#xD;
When you throw a ball at a wall, it bounces back. It never appears on the other side.&#xD;
&#xD;
But at the atomic scale, particles can tunnel through barriers they shouldn&amp;#039;t be able to cross. This is what made quantum mechanics famous for being bizarre yet real.&#xD;
![enter image description here][3]&#xD;
&#xD;
The Schrödinger equation (1926) predicts this behavior&amp;#x2014; the particle&amp;#039;s wavefunction &amp;#034;leaks&amp;#034; into forbidden regions, giving a finite probability of finding it beyond the barrier.&#xD;
&#xD;
Early Applications: Radioactive Decay and Fusion&#xD;
------------------------------------------------&#xD;
&#xD;
Quantum tunnelling first explained alpha decay&amp;#x2014;how alpha particles escape the nucleus. It also revealed why decay is probabilistic: the rate depends on the barrier height and thickness.&#xD;
&#xD;
As summarized by the Nobel committee:&#xD;
&#xD;
&amp;gt; &amp;#034;Tunnelling is also necessary for fusion to occur in our Sun, where the temperature and pressure are too low to classically allow two protons to overcome Coulomb repulsion and form a helium nucleus.&amp;#034;&#xD;
&#xD;
From Atoms to Superconductors&#xD;
-----------------------------&#xD;
&#xD;
In the 1950s, Bardeen, Cooper, and Schrieffer formulated the BCS theory of superconductivity (Nobel 1972).&#xD;
&#xD;
They showed that electrons can pair up into Cooper pairs, forming a collective quantum state that moves without resistance&amp;#x2014;a superfluid of electrons.&#xD;
&#xD;
It&amp;#039;s like fluid flow with zero viscosity: perfectly lossless.&#xD;
&#xD;
The Josephson Prediction (1962)&#xD;
-------------------------------&#xD;
&#xD;
Brian Josephson, then a graduate student, predicted that Cooper pairs could tunnel across a thin insulating barrier between two superconductors&amp;#x2014;even with no voltage applied.&#xD;
&#xD;
This means a supercurrent can flow purely due to phase difference between superconductors despite being separated by an insulating barrier.&#xD;
&#xD;
![enter image description here][4]&#xD;
&#xD;
The effect was confirmed experimentally in 1963 and led to SQUIDs (Superconducting Quantum Interference Devices), used for ultra-precise magnetic sensing.&#xD;
&#xD;
That theoretical leap&amp;#x2014;showing that quantum tunnelling can appear in an ordinary-looking circuit&amp;#x2014;laid the groundwork for this year&amp;#039;s Nobel Prize.&#xD;
&#xD;
&#xD;
----------&#xD;
&#xD;
&#xD;
Modeling &amp;amp; Simulation&#xD;
=====================&#xD;
&#xD;
The Current-Biased Josephson Junction&#xD;
-------------------------------------&#xD;
&#xD;
A Josephson junction is a simple device: two superconductors separated by an insulating barrier.&#xD;
![enter image description here][5]&#xD;
&#xD;
Equation (1) is called the first Josephson relation or weak-link current-phase relation, and equation (2) is called the second Josephson relation or superconducting phase evolution equation.&#xD;
&#xD;
In circuit terms, it behaves like a nonlinear inductor with some capacitance and damping resistance.&#xD;
![enter image description here][6]&#xD;
&#xD;
On left you see the schematics of the Josephson junction and on the right is a model in Wolfram System Modeler (a Modelica language based tool).&#xD;
&#xD;
You can read more about the equations involved by reading the following paper (especially the section on &amp;#034;The current-biased Josephson junction&amp;#034;)&#xD;
&#xD;
https://www.nobelprize.org/uploads/2025/10/advanced-physicsprize2025.pdf&#xD;
&#xD;
To understand the characteristics of the Josephson junction, we have connected it to a current source that produces the bias current.&#xD;
![enter image description here][7]&#xD;
&#xD;
Understanding Key Characteristics&#xD;
---------------------------------&#xD;
&#xD;
A Josephson junction is characterized by a parameter called critical current. Let&amp;#039;s observe the behavior for three different bias currents.&#xD;
&#xD;
 - Bias current &amp;lt; Critical current&#xD;
![enter image description here][8]&#xD;
&#xD;
The phase &amp;#034;particle&amp;#034; sits in a well: The voltage drop across the junction settles to around 0 and the energy potential is constant.&#xD;
&#xD;
 - Bias current &amp;gt; Critical current&#xD;
![enter image description here][9]&#xD;
&#xD;
The particle rolls downhill: The junction is in a resistive state, represented by the non-zero voltage drop across the junction. The energy potential continuously decreases.&#xD;
&#xD;
 - Bias current is around the Critical current&#xD;
![enter image description here][10]&#xD;
&#xD;
Occasional escapes from wells (Quantum tunnelling regime): The junction is usually superconducting (voltage drop around 0), but occasionally becomes resistive, and the energy potential drops. The occasional escapes can be thermally activated.&#xD;
&#xD;
Understanding Energy Landscape&amp;#x2014;The Tilted Washboard&#xD;
---------------------------------------------------&#xD;
&#xD;
One of the interesting characteristics to observe in this model the potential energy stored in the junction.&#xD;
![enter image description here][11]&#xD;
&#xD;
 - Bias current &amp;gt; Critical current&#xD;
![enter image description here][12]&#xD;
&#xD;
 - Bias current is around the Critical current&#xD;
![enter image description here][13]&#xD;
&#xD;
Visually, the potential looks like a washboard potential.&#xD;
&#xD;
Let&amp;#039;s compare it with the figure presented in the Nobel Committee report:&#xD;
![enter image description here][14]&#xD;
&#xD;
At zero temperature, a classical particle would stay forever in one well, but a quantum system can tunnel out, leading to macroscopic quantum tunnelling (MQT)&amp;#x2014;the phenomenon recognized by this year&amp;#039;s Nobel Prize.&#xD;
&#xD;
Advantages of Lumped Modeling&#xD;
-----------------------------&#xD;
&#xD;
The modeling that I showed above is a lumped model. Lumped-element modeling enables engineers to represent quantum circuits&amp;#x2014;comprising Josephson junctions, capacitors, and inductors&amp;#x2014;as networks of nonlinear circuit elements that obey the same physical laws as classical RLC systems. &#xD;
&#xD;
By formulating these as differential equations (e.g., RCSJ model), one can simulate the voltage, current, and phase dynamics to predict energy levels and coupling between qubits. This approach enables intuitive circuit-level design and parameter tuning before moving to full quantum or electromagnetic simulations.&#xD;
&#xD;
&#xD;
----------&#xD;
&#xD;
&#xD;
From Models to Modern Technology&#xD;
--------------------------------&#xD;
&#xD;
These equations underpin a vast range of modern technologies:&#xD;
&#xD;
 - Quantum computers&amp;#x2014;Superconducting qubits (transmon, flux, phase qubits) use Josephson junctions as tunable nonlinear inductors.&#xD;
 - SQUID magnetometers&amp;#x2014;Detect magnetic fields down to femtotesla levels.&#xD;
 - Quantum amplifiers&amp;#x2014;Low-noise amplifiers for qubit readout and deep-space communications.&#xD;
 - Voltage standards&amp;#x2014;Arrays of Josephson junctions define the volt via the Josephson constant.&#xD;
&#xD;
The same &amp;#034;washboard&amp;#034; dynamics that I simulated in System Modeler are what experimentalists fine-tune at milli-Kelvin temperatures to design qubits and sensors.&#xD;
&#xD;
&#xD;
----------&#xD;
&#xD;
&#xD;
Chronology of Key Discoveries&#xD;
-----------------------------&#xD;
&#xD;
 - 1933: Erwin Schrödinger: Quantum wave equation; tunnelling concept&#xD;
 - 1957&amp;#x2014;1972: Bardeen, Cooper, Schrieffer: BCS theory: superconductivity &amp;amp; Cooper pairs&#xD;
 - 1962&amp;#x2014;1973: Brian Josephson, Esaki, Giaever: Quantum tunnelling in superconductors&#xD;
 - 1980s&amp;#x2014;1990s: John Clarke, Michel Devoret: Observation of macroscopic quantum tunnelling&#xD;
 - 2000s&amp;#x2014;2020s: John Martinis &amp;amp; teams: Superconducting qubits and quantum circuits&#xD;
 - 2025: Clarke, Devoret, Martinis: Quantised energy levels in circuits&#xD;
&#xD;
&#xD;
----------&#xD;
&#xD;
&#xD;
Further Reading&#xD;
---------------&#xD;
&#xD;
Scientific background from the Nobel Committee: https://www.nobelprize.org/prizes/physics/2025/advanced-information/&#xD;
&#xD;
&#xD;
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