Examples of using Partition function in English and their translations into Spanish
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Smart partition function to detect large objects.
Unnamed objects such as partition function parameters.
Its partition function can save space more rationally and effectively. such as.
These results are relevant for the correct evaluation of the partition function.
Diatomic ideal gases: partition functions for vibrational and rotational degrees of freedom.
In statistical mechanics,free entropies frequently appear as the logarithm of a partition function.
Thus they can be used as a kind of partition function for nonequilibrium steady states.
The partition function can be related to thermodynamic properties because it has a very important statistical meaning.
Each Map function output is allocated to a particular reducer by the application's partition function for sharding purposes.
In the classical framework we compute the partition function of the system in order to evaluate all possible thermodynamic quantities.
The initial idea is usually attributed to the work of Hardy with Srinivasa Ramanujan a few years earlier,in 1916 and 1917, on the asymptotics of the partition function.
The partition function is given the key and the number of reducers and returns the index of the desired reducer.
The Helmholtz free energy has a special theoretical importance since it is proportional to the logarithm of the partition function for the canonical ensemble in statistical mechanics.
If one could"solve" the QCD partition function,(such that the degrees of freedom in the Lagrangian are replaced by hadrons) then one could extract information about low-energy physics.
This approach reduces any multi-body problem into an effective one-body problem by assuming that the partition function integral of the model is dominated by a single field configuration.
The partition function for creation of hydrogen-antihydrogen pairs diverges even more rapidly, because it gets a finite contribution from energy levels that accumulate at the ionization energy.
The linking number of a loop with itself enters into the calculation of the partition function, but this number is not invariant under small deformations and in particular, is not a topological invariant.
Most of the aggregate thermodynamic variables of the system, such as the total energy, free energy, entropy, and pressure,can be expressed in terms of the partition function or its derivatives.
The details have been described by Witten who shows that partition function for a(framed) link in the 3-sphere is just the value of the Jones polynomial for a suitable root of unity.
Configuration integral(statistical mechanics) where an alternative statistical mechanics derivation of the ideal-gas law,using the relationship between the Helmholtz free energy and the partition function, but without using the equipartition theorem, is provided.
In addition, the partition function allows variational methods to be applied to the solution of the problem: one can attach a driving force to one or more of the random variables, and explore the reaction of the network in response to this perturbation.
In subsequent works Baeurle et al.(Baeurle 2002, Baeurle 2002a, Baeurle 2003, Baeurle 2003a, Baeurle 2004) applied the concept of tadpole renormalization,leading to the Gaussian equivalent representationof the partition function integral, in conjunction with advanced MC techniques in the grand canonical ensemble.
They demonstrated that the main contributions to classical partition function integrals are provided by low-order tadpole-type Feynman diagrams, which account for divergent contributions due to particle self-interaction.
As evidenced by Efimov and Ganbold in an earlier work(Efimov 1991),the procedure of tadpole renormalization can be employed very effectively to remove the divergences from the action of the basic field-theoretic representation of the partition function and leads to an alternative functional integral representation.
This result is used to calculate the number of domino tilings of a rectangle, the partition function of Ising models in physics, or of Markov random fields in machine learning(Globerson& Jaakkola 2007; Schraudolph& Kamenetsky 2009), where the underlying graph is planar.
The average helicity⟨ i⟩{\displaystyle\left\langle i\right\rangle\} is given by⟨ i⟩( s q) d q d s{\displaystyle\left\langle i\right\rangle=\left({\frac{ s}{ q}}\ right){\ frac{dq}{ds}}} where s{\displaystyle s\} is the statistical weight and q{\displaystyle q\}is the partition function given by the sum of the probabilities of each site on the polypeptide.
It can be derived by transforming the partition function from its standard many-dimensional integral representation over the particle degrees of freedom in a functional integral representation over an auxiliary field function, using either the Hubbard-Stratonovich transformation or the delta-functional transformation.
Supports RTS/CTS protocol and data partitioning function.
Each partitioned function has guaranteed access to the processor.
This can cause a problem if you are using UNIX_TIMESTAMP() as a partitioning function.