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where C is an arbitrary constant. References
"... 3. f (y + x) + f (y – x) = 2f (x)f (y). D’Alembert equation. ..."
Geometry of tangent sphere bundles with arbitrary constant radius
 Faculty of Mathematics, University of Belgrade
, 2000
"... Abstract. We shall survey our work on Riemannian geometry of tangent sphere bundles with arbitrary constant radius done since the year 2000. ..."
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Abstract. We shall survey our work on Riemannian geometry of tangent sphere bundles with arbitrary constant radius done since the year 2000.
where C3 and C4 are arbitrary constants, and
"... x2 + y2. Equation of motion of a point mass in the xyplane under central force. On proceeding to polar coordinates by the formulas x = r cosϕ, y = r sinϕ, r = r(t), ϕ = ϕ(t), one can obtain the first integrals r2ϕ′t = C1, (r′t)2 + r2(ϕ′t)2 = 2 rf (r) dr + C2, where C1 and C2 are arbitrary constants ..."
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x2 + y2. Equation of motion of a point mass in the xyplane under central force. On proceeding to polar coordinates by the formulas x = r cosϕ, y = r sinϕ, r = r(t), ϕ = ϕ(t), one can obtain the first integrals r2ϕ′t = C1, (r′t)2 + r2(ϕ′t)2 = 2 rf (r) dr + C2, where C1 and C2 are arbitrary
Holographic Flavor Transport in Arbitrary Constant Background Fields
, 908
"... Abstract: We use gaugegravity duality to compute a new transport coefficient associated with a number Nf of massive N = 2 supersymmetric hypermultiplet fields propagating through an N = 4 SU(Nc) superYangMills theory plasma in the limits of large Nc and large ’t Hooft coupling, with Nf ≪ Nc. We i ..."
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introduce a baryon number density as well as arbitrary constant electric and magnetic fields, generalizing previous calculations by including a magnetic field with a component parallel to the electric field. We can thus compute all components of the conductivity tensor associated with transport of baryon
Immersions of Arbitrary Constant Mean Curvature in Hyperbolic Space H 3 (−1)
, 2003
"... Our work studies immersions of arbitrary constant mean curvature in H 3 (−1), as integrable surfaces (i.e., associate families of surfaces). We first present new results related to isometric deformations within this category of surfaces. Next, we give a Weierstrass type representation formula for th ..."
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Our work studies immersions of arbitrary constant mean curvature in H 3 (−1), as integrable surfaces (i.e., associate families of surfaces). We first present new results related to isometric deformations within this category of surfaces. Next, we give a Weierstrass type representation formula
Quantum Phase Estimation with Arbitrary Constantprecision Phase Shift Operators
, 2011
"... ar ..."
Exact Matrix Completion via Convex Optimization
, 2008
"... We consider a problem of considerable practical interest: the recovery of a data matrix from a sampling of its entries. Suppose that we observe m entries selected uniformly at random from a matrix M. Can we complete the matrix and recover the entries that we have not seen? We show that one can perfe ..."
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perfectly recover most lowrank matrices from what appears to be an incomplete set of entries. We prove that if the number m of sampled entries obeys m ≥ C n 1.2 r log n for some positive numerical constant C, then with very high probability, most n × n matrices of rank r can be perfectly recovered
Attention and the detection of signals
 Journal of Experimental Psychology: General
, 1980
"... Detection of a visual signal requires information to reach a system capable of eliciting arbitrary responses required by the experimenter. Detection latencies are reduced when subjects receive a cue that indicates where in the visual field the signal will occur. This shift in efficiency appears to b ..."
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Detection of a visual signal requires information to reach a system capable of eliciting arbitrary responses required by the experimenter. Detection latencies are reduced when subjects receive a cue that indicates where in the visual field the signal will occur. This shift in efficiency appears
Results 1  10
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