Results 261 to 270 of about 58,620 (315)
Improving the Precision of First-Principles Calculation of Parton Physics from Lattice Quantum Chromodynamics. [PDF]
Research (Wash D C)Zhao Y.
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RIKEN BNL RESEARCH CENTER WORKSHOP ON GAUGE-INVARIANT VARIABLES IN GAUGE THEORIES, VOLUME 20
, 2000 Pierre van Baal +2 more
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The anticipation of imminent events is time-scale invariant. [PDF]
Proc Natl Acad Sci U S AGrabenhorst M, Poeppel D, Michalareas G.
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Pitch Invariance Reveals Skill-Specific Coordination in Human Movement: A Screw-Theoretic Reanalysis of Golf Swing Dynamics. [PDF]
J Funct Morphol KinesiolKim W.
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b -Hurwitz numbers from refined topological recursion. [PDF]
Math AnnKumar Chidambaram N +2 more
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Galilean-invariant gauge theory
Physical Review D, 1985It is generally characteristic of a field theory with a zero-mass particle that it does not possess a nontrivial Galilean limit. Since all the well-known gauge theories require (at least in the free-field limit) such massless excitations, there are no known examples at this time of Galilean-invariant gauge field theories.
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2020
This chapter will be devoted to the invariant manifold theory of impulsive differential equations. At the theoretical level, we will assume only that the reference bounded solution has exponential trichotomy, but when we move into computational aspects we will assume that the dynamics are periodic.
Kevin E. M. Church, Xinzhi Liu
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This chapter will be devoted to the invariant manifold theory of impulsive differential equations. At the theoretical level, we will assume only that the reference bounded solution has exponential trichotomy, but when we move into computational aspects we will assume that the dynamics are periodic.
Kevin E. M. Church, Xinzhi Liu
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1994
In this chapter we discuss the role of classical invariant theory in determining and analyzing the cohomology of finite groups. Typically, one has a subgroup of the form H = (ℤ/p)n ⊂ G and we note that $$im\left( {res*:H*\left( {G;{F_p}} \right) \to H*\left( {H;{F_p}} \right)} \right)$$ is contained in the ring of invariants under the action of ...
Alejandro Adem, R. James Milgram
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In this chapter we discuss the role of classical invariant theory in determining and analyzing the cohomology of finite groups. Typically, one has a subgroup of the form H = (ℤ/p)n ⊂ G and we note that $$im\left( {res*:H*\left( {G;{F_p}} \right) \to H*\left( {H;{F_p}} \right)} \right)$$ is contained in the ring of invariants under the action of ...
Alejandro Adem, R. James Milgram
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