Приклади вживання Hamiltonian Англійська мовою та їх переклад на Українською
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The Hamiltonian of electrons in the non-relativistic approximation is shown to contain both known and new relativistic corrections.
the square of a 2-vertex-connected graph is always Hamiltonian.
Every Halin graph has a Hamiltonian cycle through all its vertices,
Usually, the Lagrangian or the Hamiltonian of a system describing an interaction can be separated into a kinetic part
configuration spaces such as in Lagrangian or Hamiltonian mechanics; these are abstract spaces,
Thus, for example, the Hamiltonian of a charged particle of mass m in an electromagnetic field is then.
the Horton graph provides good benchmark for programs that search for Hamiltonian cycles.
In Hamiltonian formulations, the basic point is replacement of set of second order equations by another first order set of equations.
Since the particle is stationary, there is no translational kinetic energy of the dipole, so the Hamiltonian of the dipole is just the potential energy.
The Hamiltonian description of the two-particle time-asymmetric models with a field-type interaction for the arbitrary superposition of linear tensor fields is constructed. The dynamics of such models is investigated.
G must have an even number of Hamiltonian cycles through uv.
The difference in canonical structure of the Dirac and ADM Hamiltonian formalisms is an ongoing controversy yet to be concluded in the physics literature.
in one dimension, the Hamiltonian is.
As early as 1959, in a seminal article, Chirikov proposed a criterion for the emergence of classical chaos in Hamiltonian systems, now known as the Chirikov criterion Atom.
The nonzero size of the disclination is taken into account, and a boundary condition at the edge of the disclination is chosen to ensure self-adjointness of the Dirac-Weyl Hamiltonian operator.
A lesser known fact is that every perfect matching in the hypercube extends to a Hamiltonian cycle.
Rhombohedral multilayer graphene together with Bernal stacked bilayer graphene belongs to a new class of chiral two-dimensional electron systems characterized by the low energy Hamiltonian with chiral properties.
H is the Hamiltonian represented in coordinate space(as is the case in the derivation above).
including coalgebra structures related to the oscillatory Heisenberg- Weil algebra and integrable Hamiltonian systems adjoint to them.
If k= n{\displaystyle k=n}, this is the case of a completely integrable Hamiltonian system.