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Greater bone strength measures in the radius of power athletes might be explained by their participation in upper-body weight training [10].
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The results include volume and temperature variations in the expansion and compression chambers, p v diagrams, and the effects of regeneration effectiveness, the crank radius of the power piston, the initial pressure of working gas, and the rotation speed on engine's power and efficiency.
under some specific conditions, where is a real number and the convergence radius of the power series is positive.
Congress in 2002 passed a counterterrorism bill that required state and local governments to stock supplies of potassium iodide for people living within a 20-mile radius of nuclear power plants, an expansion of an optional 10-mile zone for the radiation pills that was previously in place.
The study population is therefore representative of nonsmoking women residing within a 2-km radius of the power plant and delivering in Tongliang.
In the case of a nuclear reactor accident, time is not as urgent as with the setting off a dirty bomb or RDD, although if you live within a 10 mile (16 km) radius of the power plant, you should already be aware of how to respond if there is an accident at the plant.[2].
for any m ∈ N 0. Let ρ 2 be the radius of convergence of power series ∑ m = 0 ∞ c m x m and let ρ 3 = min { ρ 0, ρ 1, ρ 2 }, where ( − ρ 0, ρ 0 ) is the domain of the general solution to (1).
Theorem 2.1 Assume that the radius of convergence of power series ∑ m = 0 ∞ a m x m is ρ 1 > 0 and that there exists a sequence { c m } satisfying the recurrence relation ∑ k = 0 m [ ( k + 2 ) ( k + 1 ) c k + 2 p m − k + ( k + 1 ) c k + 1 q m − k + c k r m − k ] = a m (3).
Theorem 2.1 Let L be a real number with 0 ≤ L < 1. Assume that the radius of convergence of power series ∑ m = 0 ∞ a m x m is ρ 1 > 0, and a sequence { c m } satisfies the recurrence relation ( m + 2 ) ( m + 1 ) c m + 2 + ω 2 c m = a m (2.1).
Assume that the radius of convergence of power series ∑ m = 0 ∞ a m x m is ρ 1 > 0 and that there exists a sequence { c m } satisfying the recurrence formula ∑ k = m 0 m [ ( k + 2 ) ( k + 1 ) c k + 2 p m − k + ( k + 1 ) c k + 1 q m − k + c k r m − k ] = a m (4).
(That is, the radius of convergence of power series ∑ m = 0 ∞ a m x m is at least ρ 1.) Since { c m } satisfies the recurrence relation (2.1), according to Theorem 2.1 and (3.4), y ( x ) can be written as y ( x ) = y h ( x ) + ∑ m = 0 ∞ c m x m (3.7).
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Justyna Jupowicz-Kozak
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