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Our aim is to bring geometry to play a central role in theoretical and computational issues of NLCM We prove that the vertex has trivial monodromy, or put in other words, it is a Yangian invariant
If you want to check hash for other string or method please use our virtual keyboard to change query parameters We conjecture that this infinite symmetry can be lifted to any loop order

On Maupertuis principle in dynamics

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On the number of Abelian groups of a given order and on certain related multiplicative functions
Dynamical systems governed by time-dependent Lagrangians on nonlinear configuration manifolds and subject to the action of time-dependent forces are considered
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In literature, the location of the shear centre is provided in terms of flexure functions
On the number of Abelian groups of a given order and on certain related multiplicative functions
A new statement of Maupertuis principle of extremal action is contributed on the basis of a constrained action principle in the velocity phase-space in which the condition of energy conservation is imposed on virtual velocities
The TVTC oversees the expenditures of the Tri-Valley Transportation Development Fund We find many interesting formulas that hold precisely when p is a harmonic polynomial of degree k
Our results are applied to the hydrodynamic Chaplygin sleigh, that is, a planar rigid body that moves in a potential flow subject to a nonholonomic constraint modeling a fin or keel attached to the body, in the case where there is circulation around the body These techniques will turn out to be enough to decompose not only Einstein equations but also covariant conservation laws

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Several problems concerning a n and a class of related multiplicative functions are discussed.

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A proper definition of spatial and material fields and the statement of the ensuing covariance paradigm, provide a firm foundation to the theory of constitutive behavior in NLCM
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The theory of constitutive behavior, with explicit reference to hypo-elastic materials, is addressed with a geometric approach which, following physical arguments, leads to a covariant formulation
On the number of Abelian groups of a given order and on certain related multiplicative functions
With the hope of having given enough support to the geometric point of view in NLCM, we present in the next section a collection of fundamentals from differential geometry which will be referred to in the sequel