critical exponent

The critical exponent can take any real value greater than 1.

The full dimensions in this case are often called critical exponents.

We may obtain the free energy of the system, and calculate critical exponents.

It has led to the most accurate predictions of critical exponents.

These properties of critical exponents are supported by experimental data.

The critical exponents can be derived from the specific free energy as a function of the source and temperature.

Even though the microscopic physics of these two systems is completely different, their critical exponents turn out to be the same.

And also we get the second critical exponent s for the electrical percolation.

The critical exponents can be computed from conformal field theory.

The known critical exponents of the system determine the exponent z.

This article deals with the critical exponents of random percolation.

The critical exponent for the infinite Fibonacci word is repetitions.

Phase transitions and critical exponents appear also in percolation systems.

It is the smallest index (or critical exponent) among all Sturmian words.

Critical exponents describe the behaviour of physical quantities near continuous phase transitions.

Following the standard convention, the critical exponents related to the ordered phase are primed.

Another phenomenon which shows phase transitions and critical exponents is percolation.

The exponent t is one of the two critical exponents for electrical percolation.

The exponent α is a critical exponent of the system.

The remarkable discovery made in the second half of the twentieth century was that very different systems had the same critical exponents .

It turns out that continuous phase transitions can be characterized by parameters known as critical exponents.

It is a remarkable fact that phase transitions arising in different systems often possess the same set of critical exponents.

Critical exponents also exist for transport quantities like viscosity and heat conductivity.

This article lists the critical exponents of the ferromagnetic transition in the Ising model.

For instance, the behavior of water and CO2 at their boiling points fall in the same universality class because they have identical critical exponents.