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absolute convergence

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absolute convergence [′ab·sə‚lüt kən′vərj·əns]
(mathematics)
That property of an infinite series (or infinite product) of real or complex numbers if the series (product) of absolute values converges; absolute convergence implies convergence.


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In Section 2, we give some tests for absolute convergence of a double series including analogues of Cauchy's Condensation Test, Abel's kth Term Test, Limit Comparison Test, Ratio Test, Ratio Comparison Test, and Raabe's Test.
] = min(1,p), (1) is well-defined (pointwise absolute convergence for almost all [lambda] [member of] [R.
Coulombe and Tremblay (2001) also use the absolute convergence model to test the Barro et al.
 
 
 
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