2000
DOI: 10.1023/a:1007510615051
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Cited by 43 publications
(5 citation statements)
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“…Several studies have investigated shale lengths in different environments (Zeito, 1965;Arnott, 2001; Figure 1 in Burton and Wood, 2011). However, only a few studies have paid attention to details such as geometry, size range, and how the intrashoreface shales are distributed within shallow-marine sedimentary systems (White and Willis, 2000;Burton and Wood, 2011). Such parameters are hard to collect using traditional field techniques, though helicopter-mounted LIDAR-scanning (Buckley et al, 2008a;Rittersbacher et al, 2013) allows for systematic collection of large volumes of spatially constrained data.…”
Section: A T a S H A R E 5mentioning
confidence: 99%
“…Several studies have investigated shale lengths in different environments (Zeito, 1965;Arnott, 2001; Figure 1 in Burton and Wood, 2011). However, only a few studies have paid attention to details such as geometry, size range, and how the intrashoreface shales are distributed within shallow-marine sedimentary systems (White and Willis, 2000;Burton and Wood, 2011). Such parameters are hard to collect using traditional field techniques, though helicopter-mounted LIDAR-scanning (Buckley et al, 2008a;Rittersbacher et al, 2013) allows for systematic collection of large volumes of spatially constrained data.…”
Section: A T a S H A R E 5mentioning
confidence: 99%
“…There are few outcrop data sets that quantify the extent or geometry of such barriers along clinoforms (e.g., White and Willis, 2000;Lee et al, 2007;Eide et al, 2014;Hampson et al, 2014). Sensitivity tests indicate that ellipses are suitable objects to represent these barriers for modeling and flow simulation purposes, because they can be described using simple mathematical functions and their abundance and overlap control barrier coverage along clinoforms, provided ellipse dimensions are small relative to the area of the clinoform .…”
Section: Modeling Heterogeneity Along Clinoformsmentioning
confidence: 99%
“…At the tail and head of  cross-transition probabilities is known to be strongly determined by the variance in the length of facies types (Ritzi, 2000). Facies length distributions, when fully characterized without sample bias, are typically Erlangian with a coefficient of variation of the order of unity, which gives rise to asymptotic and exponential-like transition probability structures (White and Willis, 2000;Ritzi, 2000). Accordingly, in the various field studies cited above, including at the Borden site, the sample cross-transition probability structures indeed had asymptotic exponential-like shapes.…”
Section: Practical Applicationmentioning
confidence: 99%
“…Often these exposures are of limited extent and the resulting bias in facies lengths must be accounted for. Bias in length imparted by incomplete exposures can be reduced in some cases by accounting for transition frequencies (White and Willis, 2000;. A corollary is that permeability semivariograms, if determined traditionally, directly from spatially distributed permeability data, will not be representative unless the sample locations also allow an adequate determination of the cross-transition probability structure (e.g.…”
Section: Practical Applicationmentioning
confidence: 99%