文件名称:01023016
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- 2013-12-14
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This paper describes a modeling approach for
nonlinear dynamic systems based on a modified Volterra series
by comparing the truncation error of this series with that of the
classical Volterra one, we outlined that, under the assumption of
short-term nonlinear memory effects, the modified series enables
a single-fold nonlinear convolution integral to be adopted also in
the presence of strong nonlinearities. The measurement-based
identification of the first terms of the modified Volterra series is
described experimental and simulation results which confirm the
theoretical considerations are also provided.
Index Terms—Nonlinear dynamic model,-This paper describes a modeling approach for
nonlinear dynamic systems based on a modified Volterra series
by comparing the truncation error of this series with that of the
classical Volterra one, we outlined that, under the assumption of
short-term nonlinear memory effects, the modified series enables
a single-fold nonlinear convolution integral to be adopted also in
the presence of strong nonlinearities. The measurement-based
identification of the first terms of the modified Volterra series is
described experimental and simulation results which confirm the
theoretical considerations are also provided.
Index Terms—Nonlinear dynamic model,
nonlinear dynamic systems based on a modified Volterra series
by comparing the truncation error of this series with that of the
classical Volterra one, we outlined that, under the assumption of
short-term nonlinear memory effects, the modified series enables
a single-fold nonlinear convolution integral to be adopted also in
the presence of strong nonlinearities. The measurement-based
identification of the first terms of the modified Volterra series is
described experimental and simulation results which confirm the
theoretical considerations are also provided.
Index Terms—Nonlinear dynamic model,-This paper describes a modeling approach for
nonlinear dynamic systems based on a modified Volterra series
by comparing the truncation error of this series with that of the
classical Volterra one, we outlined that, under the assumption of
short-term nonlinear memory effects, the modified series enables
a single-fold nonlinear convolution integral to be adopted also in
the presence of strong nonlinearities. The measurement-based
identification of the first terms of the modified Volterra series is
described experimental and simulation results which confirm the
theoretical considerations are also provided.
Index Terms—Nonlinear dynamic model,
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