An accurate approach for reconstructing a time-dependent two-dimensional signal from non-synchronized time series recorded at points located on a grid is discussed. The method, denoted as correlation sampling, improves the standard conditional sampling approach commonly employed in the study of turbulence in magnetoplasma devices. Its implementation is illustrated in the case of an artificial time-dependent signal constructed using a fractal algorithm that simulates a fluctuating surface. A statistical method is also discussed for distinguishing coherent (i.e., collective) from purely random (noisy) behavior for such two-dimensional fluctuating phenomena. (C) 2007 American Institute of Physics.

Roman, H. (2007). Two-dimensional signal reconstruction: The correlation sampling method. REVIEW OF SCIENTIFIC INSTRUMENTS, 78(12) [10.1063/1.2821142].

Two-dimensional signal reconstruction: The correlation sampling method

Roman, HE
2007

Abstract

An accurate approach for reconstructing a time-dependent two-dimensional signal from non-synchronized time series recorded at points located on a grid is discussed. The method, denoted as correlation sampling, improves the standard conditional sampling approach commonly employed in the study of turbulence in magnetoplasma devices. Its implementation is illustrated in the case of an artificial time-dependent signal constructed using a fractal algorithm that simulates a fluctuating surface. A statistical method is also discussed for distinguishing coherent (i.e., collective) from purely random (noisy) behavior for such two-dimensional fluctuating phenomena. (C) 2007 American Institute of Physics.
Articolo in rivista - Articolo scientifico
two-dimensional signals, correlation sampling, collective motion
English
2007
78
12
123502
none
Roman, H. (2007). Two-dimensional signal reconstruction: The correlation sampling method. REVIEW OF SCIENTIFIC INSTRUMENTS, 78(12) [10.1063/1.2821142].
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/10281/2153
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