And they found that, again, the results agreed with their predictions. Obtaining a sample to verify this prediction experimentally would be extremely difficult, so the team relied on calculations based on the properties of solid atomic hydrogen between 250 and 1,000 gigapascals.

According to this prediction, sound should move fastest through solid atomic hydrogen - which can only exist at extremely high pressures, above around 1 million times Earth's atmospheric pressure at sea level (100 gigapascals). One specific prediction of the team's theory is that the speed of sound should decrease with the mass of the atom. To confirm their equation, the team experimentally measured the speed of sound in a large number of elemental solids and liquids, and returned results consistent with their predictions. 'We show that a simple combination of the fine structure constant and the proton-to-electron mass ratio results in another dimensionless quantity that has an unexpected and specific implication for a key property of condensed phases - the speed at which waves travel in solids and liquids, or the speed of sound.' This balance provides a narrow 'habitable zone' in the space where stars and planets can form and life-supporting molecular structures can emerge,' the researchers wrote in their paper. 'The finely tuned values of the fine structure constant and the proton-to-electron mass ratio, and the balance between them, govern nuclear reactions such as proton decay and nuclear synthesis in stars, leading to the creation of the essential biochemical elements, including carbon. These are the fine structure constant, which characterises the strength of electromagnetic interactions between elementary charged particles and the proton-to-electron mass ratio, which is the rest mass of the proton divided by the rest mass of the electron. To calculate the speed limit of sound, a team of scientists from Queen Mary University of London, the University of Cambridge in the UK, and the Institute for High Pressure Physics in Russia found the speed limit depends on two fundamental constants. This is where fundamental constants are useful. How do we account for all the possible materials in the Universe in order to determine an absolute upper limit on the speed of sound? They're also of interest to materials scientists because sound waves are related to important elastic properties including the ability to resist stress.'īy now, you can probably see the problem with constraining the speed of sound. 'For example, seismologists use sound waves initiated by earthquakes deep in the Earth interior to understand the nature of seismic events and the properties of Earth composition. 'Soundwaves in solids are already hugely important across many scientific fields,' said materials scientist Chris Pickard of the University of Cambridge in the UK. We can even use it to understand the interiors of stars. We leverage this property to study the inside of Earth when sound waves from earthquakes travel through it. In a rigid solid, like a diamond, sound can travel even faster. For example, water has more tightly packed particles than air, and that's partially why whales can communicate across such vast distances in the ocean. Hence, the more rigid the medium - the more difficult it is to compress - the faster sound travels. As the wave travels through the medium, that medium's molecules collide with each other, transferring energy as they go. Sound is a mechanical wave, which is caused by a vibration in a medium. Travelling through a medium, like water or an atmosphere, slows it down.

These fields generate a self-perpetuating electromagnetic wave that can travel in a vacuum - and its top speed is around 300,000 kilometres per second. Visible light is a form of electromagnetic radiation, so-named because light waves consist of oscillating electric and magnetic fields. That's about twice the speed of sound travelling through diamond.īoth sound and light travel as waves, but they behave slightly differently. That speed limit, according to the new calculations, is 36 kilometres per second (22 miles per second). It's impossible to measure the speed of sound in every single material in existence, but scientists have now managed to pin down an upper limit based on fundamental constants, the universal parameters by which we understand the physics of the Universe.

Speed of sound in miles per second