scholarly journals On the Possibility of Empirically Probing the Bohmian Model in Terms of the Testability of Quantum Arrival/Transit Time Distribution

2016 ◽  
pp. 133-154
Keyword(s):  
Transit Time ◽  
Time Distribution ◽  
Transit Time Distribution ◽  
Bohmian Model

The master transit time distribution of variable flow systems

2012 ◽  
Vol 48 (6) ◽  
Author(s):  
Ingo Heidbüchel ◽  
Peter A. Troch ◽  
Steve W. Lyon ◽  
Markus Weiler
Keyword(s):  
Transit Time ◽  
Time Distribution ◽  
Variable Flow ◽  
Flow Systems ◽  
Transit Time Distribution

scholarly journals On the use of spring baseflow recession for a more accurate parameterization of aquifer transit time distribution functions

2013 ◽  
Vol 17 (5) ◽  
pp. 1825-1831 ◽  
Author(s):  
J. Farlin ◽  
P. Maloszewski
Keyword(s):  
Transit Time ◽  
Time Distribution ◽  
Mean Transit Time ◽  
Distribution Functions ◽  
Rate Of Change ◽  
Spring Discharge ◽  
Atrazine Concentration ◽  
Groundwater Dating ◽  
Transit Time Distribution ◽  
Trend Reversal

Abstract. Baseflow recession analysis and groundwater dating have up to now developed as two distinct branches of hydrogeology and have been used to solve entirely different problems. We show that by combining two classical models, namely the Boussinesq equation describing spring baseflow recession, and the exponential piston-flow model used in groundwater dating studies, the parameters describing the transit time distribution of an aquifer can be in some cases estimated to a far more accurate degree than with the latter alone. Under the assumption that the aquifer basis is sub-horizontal, the mean transit time of water in the saturated zone can be estimated from spring baseflow recession. This provides an independent estimate of groundwater transit time that can refine those obtained from tritium measurements. The approach is illustrated in a case study predicting atrazine concentration trend in a series of springs draining the fractured-rock aquifer known as the Luxembourg Sandstone. A transport model calibrated on tritium measurements alone predicted different times to trend reversal following the nationwide ban on atrazine in 2005 with different rates of decrease. For some of the springs, the actual time of trend reversal and the rate of change agreed extremely well with the model calibrated using both tritium measurements and the recession of spring discharge during the dry season. The agreement between predicted and observed values was however poorer for the springs displaying the most gentle recessions, possibly indicating a stronger influence of continuous groundwater recharge during the summer months.

Random paths through a convex region

1978 ◽  
Vol 15 (01) ◽  
pp. 144-152 ◽  
Author(s):  
E. G. Enns ◽  
P. F. Ehlers
Keyword(s):  
Transit Time ◽  
Time Distribution ◽  
Convex Region ◽  
Transit Time Distribution ◽  
Straightforward Approach

The distribution of the length of random secants through a convex region is formulated in terms of the intersection volume of the convex region with its translated self. This method allows a more straightforward approach to calculating secant-length distributions for various measures of randomness. The results are applied to calculating the transit-time distribution of particles traversing a convex region. Several examples are given.

Transit time distribution of aerosols in 3-D lung bifurcations

1996 ◽  
Vol 27 ◽  
pp. S603-S604 ◽  
Author(s):  
T. Heistracher ◽  
W. Hofmann ◽  
I. Balásházy
Keyword(s):  
Transit Time ◽  
Time Distribution ◽  
Transit Time Distribution ◽  
Lung Bifurcations

scholarly journals The Effects of Capillary Transit Time Heterogeneity (CTH) on Brain Oxygenation

2015 ◽  
Vol 35 (5) ◽  
pp. 806-817 ◽  
Author(s):  
Hugo Angleys ◽  
Leif Østergaard ◽  
Sune N Jespersen
Keyword(s):  
Blood Flow ◽  
Diffusion Equation ◽  
Oxygen Tension ◽  
Transit Time ◽  
Time Distribution ◽  
Ischemia Reperfusion ◽  
Oxygen Metabolism ◽  
Tissue Oxygen Tension ◽  
Tissue Oxygen ◽  
Transit Time Distribution

We recently extended the classic flow–diffusion equation, which relates blood flow to tissue oxygenation, to take capillary transit time heterogeneity ( CTH) into account. Realizing that cerebral oxygen availability depends on both cerebral blood flow ( CBF) and capillary flow patterns, we have speculated that CTH may be actively regulated and that changes in the capillary morphology and function, as well as in blood rheology, may be involved in the pathogenesis of conditions such as dementia and ischemia-reperfusion injury. The first extended flow–diffusion equation involved simplifying assumptions which may not hold in tissue. Here, we explicitly incorporate the effects of oxygen metabolism on tissue oxygen tension and extraction efficacy, and assess the extent to which the type of capillary transit time distribution affects the overall effects of CTH on flow–metabolism coupling reported earlier. After incorporating tissue oxygen metabolism, our model predicts changes in oxygen consumption and tissue oxygen tension during functional activation in accordance with literature reports. We find that, for large CTH values, a blood flow increase fails to cause significant improvements in oxygen delivery, and can even decrease it; a condition of malignant CTH. These results are found to be largely insensitive to the choice of the transit time distribution.

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