A Two‐Dimensional Closed‐Form Analytical Solution for Heat Transport With Nonvertical Flow in Riparian Zones
暂无分享,去创建一个
[1] F. Day‐Lewis,et al. Application of Recursive Estimation to Heat Tracing for Groundwater/Surface‐Water Exchange , 2022, Water resources research.
[2] J. Tsai,et al. Analytical Solution for Estimating Transient Vertical Groundwater Flux from Temperature-Depth Profiles , 2022, Journal of Hydrology.
[3] G. Vandersteen,et al. LPMLEn–A Frequency Domain Method to Estimate Vertical Streambed Fluxes and Sediment Thermal Properties in Semi‐Infinite and Bounded Domains , 2022, Water Resources Research.
[4] D. Hannah,et al. Organizational Principles of Hyporheic Exchange Flow and Biogeochemical Cycling in River Networks Across Scales , 2022, Water Resources Research.
[5] K. Lee,et al. Experimental Evidence for Local Thermal Non-Equilibrium During Heat Transport in Sand Representative of Natural Conditions , 2022, Journal of Hydrology.
[6] Hongbin Zhan,et al. On the role of rock matrix to heat transfer in a fracture-rock matrix system. , 2021, Journal of contaminant hydrology.
[7] P. Dietrich,et al. A review on groundwater–surface water interaction highlighting the significance of streambed and aquifer properties on the exchanging flux , 2021, Environmental Earth Sciences.
[8] V. Hamza,et al. Method for estimating the depth of circulation of thermal and non-thermal waters in the upper crust , 2021 .
[9] M. Cardenas,et al. Riverbed Temperature and Heat Transport in a Hydropeaked River , 2021, Water Resources Research.
[10] U. Schneidewind,et al. The Significance of Vertical and Lateral Groundwater–Surface Water Exchange Fluxes in Riverbeds and Riverbanks: Comparing 1D Analytical Flux Estimates with 3D Groundwater Modelling , 2021, Water.
[11] P. Bayer,et al. On the Limitations and Implications of Modeling Heat Transport in Porous Aquifers by Assuming Local Thermal Equilibrium , 2020, Water Resources Research.
[12] Hongbin Zhan,et al. New model of reactive transport in a single-well push–pull test with aquitard effect and wellbore storage , 2020 .
[13] P. Shuai,et al. Using Ensemble Data Assimilation to Estimate Transient Hydrologic Exchange Flow Under Highly Dynamic Flow Conditions , 2019, Water Resources Research.
[14] H. Yeh,et al. Analytical Model for Heat Transfer Accounting for Both Conduction and Dispersion in Aquifers With a Robin‐Type Boundary Condition at the Injection Well , 2019, Water Resources Research.
[15] Hongbin Zhan,et al. Models of Single‐Well Push‐Pull Test With Mixing Effect in the Wellbore , 2018, Water Resources Research.
[16] Jie Ren,et al. A review on using heat as a tool for studying groundwater–surface water interactions , 2018, Environmental Earth Sciences.
[17] Hongbin Zhan,et al. An innovative solution of diurnal heat transport in streambeds with arbitrary initial condition and implications to the estimation of water flux and thermal diffusivity under transient condition , 2018, Journal of Hydrology.
[18] John M. Zachara,et al. Drought Conditions Maximize the Impact of High‐Frequency Flow Variations on Thermal Regimes and Biogeochemical Function in the Hyporheic Zone , 2018, Water Resources Research.
[19] M. Ye,et al. Heat tracer test in a riparian zone: Laboratory experiments and numerical modelling , 2018, Journal of Hydrology.
[20] K. Lee,et al. Experimental investigation of the thermal dispersion coefficient under forced groundwater flow for designing an optimal groundwater heat pump (GWHP) system , 2018, Journal of Hydrology.
[21] Hongbin Zhan,et al. A Green's function method for two-dimensional reactive solute transport in a parallel fracture-matrix system , 2018, Journal of contaminant hydrology.
[22] V. Zlotnik,et al. Interpretation of Heat‐Pulse Tracer Tests for Characterization of Three‐Dimensional Velocity Fields in Hyporheic Zone , 2018, Water Resources Research.
[23] U. Schneidewind,et al. Delineation of spatial-temporal patterns of groundwater/surface-water interaction along a river reach (Aa River, Belgium) with transient thermal modeling , 2018, Hydrogeology Journal.
[24] C. Luce,et al. Was That Assumption Necessary? Reconsidering Boundary Conditions for Analytical Solutions to Estimate Streambed Fluxes , 2017 .
[25] P. Renard,et al. Advances in understanding river‐groundwater interactions , 2017 .
[26] C. Hatch,et al. Impacts of three‐dimensional nonuniform flow on quantification of groundwater‐surface water interactions using heat as a tracer , 2016 .
[27] Gerd Vandersteen,et al. LPMLE3: A novel 1‐D approach to study water flow in streambeds using heat as a tracer , 2016 .
[28] Richard Healy,et al. 1DTempPro V2: New Features for Inferring Groundwater/Surface‐Water Exchange , 2016, Ground water.
[29] C. Simmons,et al. Uncertainties in vertical groundwater fluxes from 1‐D steady state heat transport analyses caused by heterogeneity, multidimensional flow, and climate change , 2016 .
[30] L. Lautz,et al. Experimental evaluation of the applicability of phase, amplitude, and combined methods to determine water flux and thermal diffusivity from temperature time series using VFLUX 2 , 2015 .
[31] Francesca Pianosi,et al. A Matlab toolbox for Global Sensitivity Analysis , 2015, Environ. Model. Softw..
[32] G. Vandersteen,et al. Determining groundwater‐surface water exchange from temperature‐time series: Combining a local polynomial method with a maximum likelihood estimator , 2015 .
[33] L. Lautz,et al. The effect of streambed heterogeneity on groundwater‐surface water exchange fluxes inferred from temperature time series , 2015 .
[34] P. Cook,et al. The vertical variability of hyporheic fluxes inferred from riverbed temperature data , 2014 .
[35] Gabriel C. Rau,et al. Heat as a tracer to quantify water flow in near-surface sediments , 2014 .
[36] L. Ridolfi,et al. Small‐scale permeability heterogeneity has negligible effects on nutrient cycling in streambeds , 2013 .
[37] M. Cuthbert,et al. Impacts of nonuniform flow on estimates of vertical streambed flux , 2013 .
[38] A. Wörman,et al. Spectral scaling of heat fluxes in streambed sediments , 2012 .
[39] Charles H. Luce,et al. Solutions for the diurnally forced advection‐diffusion equation to estimate bulk fluid velocity and diffusivity in streambeds from temperature time series , 2012 .
[40] G. Rau,et al. A 1‐D analytical method for estimating surface water–groundwater interactions and effective thermal diffusivity using temperature time series , 2012 .
[41] Martin S. Andersen,et al. Use of heat as tracer to quantify vertical streambed flow in a two‐dimensional flow field , 2012 .
[42] Martin S. Andersen,et al. Experimental investigation of the thermal dispersivity term and its significance in the heat transport equation for flow in sediments , 2012 .
[43] Laura K. Lautz,et al. Automated calculation of vertical pore-water flux from field temperature time series using the VFLUX method and computer program , 2012 .
[44] Laura K. Lautz,et al. Using high‐resolution distributed temperature sensing to quantify spatial and temporal variability in vertical hyporheic flux , 2012 .
[45] Daniel M. Tartakovsky,et al. Semi‐analytical solutions for solute transport and exchange in fractured porous media , 2012 .
[46] A. Bhaskar,et al. Resolving hyporheic and groundwater components of streambed water flux using heat as a tracer , 2011 .
[47] C. Schmidt,et al. Influence of water flux and redox conditions on chlorobenzene concentrations in a contaminated streambed , 2011 .
[48] S. Ge,et al. An analytical study on stagnation points in nested flow systems in basins with depth‐decaying hydraulic conductivity , 2011 .
[49] R. Mackay,et al. Impacts of river bed gas on the hydraulic and thermal dynamics of the hyporheic zone , 2010 .
[50] J. Fleckenstein,et al. Simulating the effects of geologic heterogeneity and transient boundary conditions on streambed temperatures — Implications for temperature-based water flux calculations , 2010 .
[51] M. Cardenas,et al. Diel heat transport within the hyporheic zone of a pool‐riffle‐pool sequence of a losing stream and evaluation of models for fluid flux estimation using heat , 2010 .
[52] G. Pohll,et al. Use of heat‐based vertical fluxes to approximate total flux in simple channels , 2010 .
[53] L. Ridolfi,et al. Biogeochemical zonation due to intrameander hyporheic flow , 2010 .
[54] L. Lautz. Impacts of nonideal field conditions on vertical water velocity estimates from streambed temperature time series , 2010 .
[55] S. Ge,et al. Effect of exponential decay in hydraulic conductivity with depth on regional groundwater flow , 2009 .
[56] E. Sudicky,et al. Thermal transport modelling in a fully integrated surface/subsurface framework , 2009 .
[57] S. Krause,et al. Nitrate concentration changes at the groundwater‐surface water interface of a small Cumbrian river , 2009 .
[58] Todd H. Skaggs,et al. Analytical solution of the advection–diffusion transport equation using a change-of-variable and integral transform technique , 2009 .
[59] David Banks,et al. An Introduction to Thermogeology: Ground Source Heating and Cooling , 2008 .
[60] Andrea Saltelli,et al. An effective screening design for sensitivity analysis of large models , 2007, Environ. Model. Softw..
[61] A. Binley,et al. Temporal and spatial variability of groundwater–surface water fluxes: Development and application of an analytical method using temperature time series , 2007 .
[62] P. Bukaveckas. Effects of channel restoration on water velocity, transient storage, and nutrient uptake in a channelized stream. , 2007, Environmental science & technology.
[63] Andrew T. Fisher,et al. Quantifying surface water–groundwater interactions using time series analysis of streambed thermal records: Method development , 2006 .
[64] Mary P Anderson,et al. Heat as a Ground Water Tracer , 2005, Ground water.
[65] Edzer J. Pebesma,et al. Multivariable geostatistics in S: the gstat package , 2004, Comput. Geosci..
[66] Jim Constantz,et al. Comparison of Heat and Bromide as Ground Water Tracers Near Streams , 2003, Ground water.
[67] C. Baxter,et al. Geomorphology, hyporheic exchange, and selection of spawning habitat by bull trout (Salvelinus confluentus) , 2000 .
[68] Marcel G. Schaap,et al. Solute transport modeled with Green's functions with application to persistent solute sources , 2000 .
[69] M. Brunke,et al. The ecological significance of exchange processes between rivers and groundwater , 1997 .
[70] A. Elliott,et al. Transfer of nonsorbing solutes to a streambed with bed forms: Laboratory experiments , 1997 .
[71] S. Ge,et al. Effect of Horizontal Heat and Fluid Flow on the Vertical Temperature Distribution in a Semiconfining Layer , 1996 .
[72] Renato Machado Cotta,et al. Integral Transforms in Computational Heat and Fluid Flow , 1993 .
[73] Max D. Morris,et al. Factorial sampling plans for preliminary computational experiments , 1991 .
[74] C. Voss,et al. SUTRA (Saturated-Unsaturated Transport). A Finite-Element Simulation Model for Saturated-Unsaturated, Fluid-Density-Dependent Ground-Water Flow with Energy Transport or Chemically-Reactive Single-Species Solute Transport. , 1984 .
[75] R. Stallman. Steady one‐dimensional fluid flow in a semi‐infinite porous medium with sinusoidal surface temperature , 1965 .
[76] Seitarô Suzuki. Percolation measurements based on heat flow through soil with special reference to paddy fields , 1960 .
[77] N. Masmoudi,et al. Boundary , 2021, Encyclopedic Dictionary of Archaeology.
[78] Z. Wen,et al. Combined role of leaky and non-Darcian effects on the flow to a pumping well with a non-uniform flux well-face boundary , 2020 .
[79] Ali Nazari,et al. Nanotechnology in Eco-Efficient Construction. Materials, Processes and Applications , 2019 .
[80] C. Schmidt,et al. Estimation of vertical water fluxes from temperature time series by the inverse numerical computer program FLUX‐BOT , 2017 .
[81] Ali Nazari,et al. Nanotechnology in Eco-Efficient Construction , 2013 .
[82] V. Pasquale,et al. Darcy velocity and Péclet number analysis from underground thermal data , 2010 .
[83] Alyssa M. Dausman,et al. SEAWAT Version 4: A Computer Program for Simulation of Multi-Species Solute and Heat Transport , 2008 .
[84] M. Kinoshita,et al. Thermal response of sediment with vertical fluid flow to periodic temperature variation at the surface , 2005 .
[85] M. W. Beckera,et al. Estimating flow and flux of ground water discharge using water temperature and velocity , 2004 .
[86] Jim Constantz,et al. Heat as a tool for studying the movement of ground water near streams , 2003 .
[87] Richard W. Healy,et al. Documentation of computer program VS2Dh for simulation of energy transport in variably saturated porous media; modification of the US Geological Survey's computer program VS2DT , 1996 .
[88] M. N. Özişik,et al. Unified Analysis and Solutions of Heat and Mass Diffusion , 1984 .