A stochastic process ({X(t), t>0}) has the one-dimensional distribution [left{F_{t}(x)=P(X(t) leq x)=1-e^{-(x / t)^{2}}, x geq 0,
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A stochastic process \(\{X(t), t>0\}\) has the one-dimensional distribution
\[\left\{F_{t}(x)=P(X(t) \leq x)=1-e^{-(x / t)^{2}}, x \geq 0, t>0\right\}\]
Is this process weakly stationary?
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Related Book For
Applied Probability And Stochastic Processes
ISBN: 9780367658496
2nd Edition
Authors: Frank Beichelt
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