Rupture Set Diagnostics: Rupture Set Diagnostics. Rupset ID: RmlsZToxNDg3LjBWa2VaTg==

Table Of Contents

Plausibility Configuration

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Rupture Size Histograms

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Rupture Length

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Total length (km) of the rupture, not including jumps or gaps.

hist
hist

Rupture Length Extremes & Examples

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Example ruptures at various percentiles of Rupture Length

Minimum: 29.36p50: 568.64p90: 2113.3p95: 2529.66
p97.5: 2789.49p99: 2995.6p99.9: 3207.74Maximum: 3295.47

Rupture Magnitude

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Magnitude of the rupture.

hist
hist

Rupture Magnitude Extremes & Examples

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Example ruptures at various percentiles of Rupture Magnitude

Minimum: 6.57p50: 8.53p90: 9.26p95: 9.35
p97.5: 9.4p99: 9.43p99.9: 9.47Maximum: 9.49

Subsection Count

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Total number of subsections involved in a rupture.

hist
hist

Subsection Count Extremes & Examples

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Example ruptures at various percentiles of Subsection Count

Minimum: 1p50: 71p90: 353p95: 426
p97.5: 472p99: 510p99.9: 555Maximum: 578

Cluster Count

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Total number of clusters (of contiguous subsections on the same parent fault section) a rupture.

hist
hist

Cluster Count Extremes & Examples

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Example ruptures at various percentiles of Cluster Count

Minimum: 1p50: 1p90: 1p95: 1
p97.5: 1p99: 1p99.9: 1Maximum: 1

Area

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Total area of the rupture (km^2).

hist
hist

Area Extremes & Examples

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Example ruptures at various percentiles of Area

Minimum: 880.87p50: 63720.62p90: 315071.21p95: 380177.03
p97.5: 421531.9p99: 455396.35p99.9: 494928.1Maximum: 515598.14

Maximum Jump Dist

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The maximum jump distance in the rupture.

Cumulative Jump Dist

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The total cumulative jump distance summed over all jumps in the rupture.

Ideal Length Ratio

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The ratio between the total length of this rupture and the 'idealized length,' which we define as the straight line distance between the furthest two subsections.

hist
hist

Ideal Length Ratio Extremes & Examples

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Example ruptures at various percentiles of Ideal Length Ratio

Minimum: 0.39p50: 0.98p90: 1p95: 1
p97.5: 1.01p99: 1.02p99.9: 1.06Maximum: 1.44

Ideal Length Difference

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The difference between the total length of this rupture and the 'idealized length,' which we define as the straight line distance between the furthest two subsections.

hist
hist

Ideal Length Difference Extremes & Examples

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Example ruptures at various percentiles of Ideal Length Difference

Minimum: -183.21011p50: -12.336978p90: -0.8780747p95: 0.6
p97.5: 2.77p99: 5.64p99.9: 9.99Maximum: 20.06

Rake

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The area-averaged rake for this rupture.

hist
hist

Cumulative Rake Change

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Cumulative rake change for this rupture.

Mechanism Change

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The number of times a rupture changed mechanisms, e.g., from right-lateral SS to left-lateral or SS to reverse.

hist
hist

Mechanism Change Extremes & Examples

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Example ruptures at various percentiles of Mechanism Change

Minimum: 0.0p50: 0.0p90: 0.0p95: 0.0
p97.5: 0.0p99: 0.0p99.9: 0.0Maximum: 0.0

Cumulative Azimuth Change

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Cumulative azimuth change for this rupture.

hist
hist

Cumulative Azimuth Change Extremes & Examples

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Example ruptures at various percentiles of Cumulative Azimuth Change

Minimum: 0.0p50: 1429.74p90: 3600.56p95: 4040.58
p97.5: 4334.98p99: 4629.3p99.9: 4991.49Maximum: 5115.87

Subsection Maximum Values

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These plots show the maximum value of various quantities across all ruptures for which each individual subsection participates. This is useful, for example, to find sections with low maximum magnitudes (due to low or no connectivity).

Subsection Maximum Rupture Length

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map
map

Subsection Maximum Rupture Magnitude

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map
map

Subsection Maximum Cumulative Jump Dist

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Subsection Maximum Cumulative Rake Change

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Subsection Maximum Cumulative Azimuth Change

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map
map

Jump Counts Over Distance

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Plausibility Filter
Plausibility Filter

Jump Azimuths

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Jump Azimuths From Any

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Jumps from Any
Jumps from AnyJumps from AnyJumps from Any
Jumps from AnyJumps from AnyJumps from Any

Jump Azimuths From Right-Lateral SS

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Jumps from Right-Lateral SS
Jumps from Right-Lateral SSJumps from Right-Lateral SSJumps from Right-Lateral SS
Jumps from Right-Lateral SSJumps from Right-Lateral SSJumps from Right-Lateral SS

Jump Azimuths From Left-Lateral SS

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Jumps from Left-Lateral SS
Jumps from Left-Lateral SSJumps from Left-Lateral SSJumps from Left-Lateral SS
Jumps from Left-Lateral SSJumps from Left-Lateral SSJumps from Left-Lateral SS

Jump Azimuths From Reverse

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Jumps from Reverse
Jumps from ReverseJumps from ReverseJumps from Reverse
Jumps from ReverseJumps from ReverseJumps from Reverse

Jump Azimuths From Normal

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Jumps from Normal
Jumps from NormalJumps from NormalJumps from Normal
Jumps from NormalJumps from NormalJumps from Normal

Jump Azimuths From Oblique

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Jumps from Oblique
Jumps from ObliqueJumps from ObliqueJumps from Oblique
Jumps from ObliqueJumps from ObliqueJumps from Oblique

Biasi & Wesnousky (2016,2017) Comparisons

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Jump Distance Comparisons

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These plots express the chances of taking an available jump of a given distance between two faults of the same type (SS, Normal, Reverse). Passing ratios give the ratio of times a jump was taken to the number of times a rupture ended without taking an available jump of that distance. NOTE: Only as-discretized rates are included, as we don't have a fault system solution.

Right-Lateral SS Passing RatioRight-Lateral SS Probability
Passing RatioProbability
Left-Lateral SS Passing RatioLeft-Lateral SS Probability
Passing RatioProbability
Reverse Passing RatioReverse Probability
Passing RatioProbability
Normal Passing RatioNormal Probability
Passing RatioProbability
Oblique Passing RatioOblique Probability
Passing RatioProbability

Jump Azimuth Change Comparisons

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These plots express the chances of taking an available jump of a given azimuth change between two faults of the same type (SS, Normal, Reverse). Passing ratios give the ratio of times a jump was taken to the number of times a rupture ended without taking an available jump of that azimuth change. NOTE: Only as-discretized rates are included, as we don't have a fault system solution.

Right-Lateral SS Passing RatioRight-Lateral SS Probability
Passing RatioProbability
Left-Lateral SS Passing RatioLeft-Lateral SS Probability
Passing RatioProbability
Reverse Passing RatioReverse Probability
Passing RatioProbability
Normal Passing RatioNormal Probability
Passing RatioProbability
Oblique Passing RatioOblique Probability
Passing RatioProbability

Mechanism Change Comparisons

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These plots express the probability of a rupture changing mechanism (e.g., strike-slip to reverse, or right-lateral to left-lateral) at least once, as a function of magnitude. NOTE: Only as-discretized rates are included, as we don't have a fault system solution.

As Discretized