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RFmx Pulse User Manual

Table of Contents

Table of Contents

Scalar Stability Results

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Updated2025-04-07
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Multiburst Disabled

Individual pulse stability results

Average pulse stability results

Multiburst Enabled

\emptyset \to P h a s e A \to A m p l i t u d e P \to B u r s t L e n g t h B \to N u m b e r o f B u r s t s

A m p l i t u d e D e v i a t i o n a t p o s i t i o n " p " i n b u r s t " b ", {δ A}_{b, p} = [\frac{A_{b, p}}{\bar{A}} - 1]

\bar{A} = reference mean amplitude value

\bar{A} = \frac{1}{B (P - r)} . \sum_{b = 1}^{B} \sum_{p = r}^{P} A_{b, p}

r =' Reference Offset'

P h a s e D e v i a t i o n a t p o s i t i o n " p " i n b u r s t " b ", {δ \emptyset}_{b, p} = {[ϕ}_{b, p} - \bar{ϕ}]

\bar{ϕ} = reference mean phase value, \bar{ϕ} = \frac{1}{B (P - r)} . \sum_{b = 1}^{B} \sum_{p = r}^{P} ϕ_{b, p}

r =' Reference Offset'

Individual pulse stability results

{({A m p l i t u d e S t a b i l i t y}_{b, p})}_{d B} = 10 . l o g ({| {δA}_{b, p} |}^{2})

{({P h a s e S t a b i l i t y}_{b, p})}_{d B} = 10 . l o g ({| {δ \emptyset}_{b, p} |}^{2})

{({T o t a l S t a b i l i t y}_{b, p})}_{d B} = 10 . l o g ({| {δ A}_{b, p} |}^{2} + {| {δ \emptyset}_{b, p} |}^{2})

Average pulse stability results

P o s i t i o n a l a v e r a g e o f a m p l i t u d e d e v i a t i o n a t p o s i t i o n " p ", {δ A}_{p} = \frac{1}{B} \sum_{b = 1}^{B} {δ A}_{b, p}

P o s i t i o n a l a v e r a g e o f p h a s e d e v i a t i o n a t p o s i t i o n " p ", {δ \emptyset}_{p} = \frac{1}{B} \sum_{b = 1}^{B} {δ \emptyset}_{b, p}

{(A v e r a g e A m p l i t u d e S t a b i l i t y)}_{d B} = 10 . l o g (\frac{1}{P - m} \sum_{p = m}^{P} {| {δ A}_{p} |}^{2})

{(A v e r a g e P h a s e S t a b i l i t y)}_{d B} = 10 . l o g (\frac{1}{P - m} \sum_{p = m}^{P} {| {δ \emptyset}_{p} |}^{2})

{(A v e r a g e T o t a l S t a b i l i t y)}_{d B} = 10 . l o g (\frac{1}{P - m} \sum_{p = m}^{P} {| {δ A}_{p} |}^{2} + {| {δ \emptyset}_{p} |}^{2})

where, m =' Measurement Offset'

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