On the problem of fluid leakoff during hydraulic fracturing

Transport in Porous Media

Volumn 67, Issue 3, 2007, Pages 487-499

  Economides, Michael J ^a   Mikhailov, Dmitry N ^b   Nikolaevskiy, Victor N ^b  

^a UNIVERSITY OF HOUSTON   (United States)

^b SCHMIDT INSTITUTE OF PHYSICS OF THE EARTH   (Russian Federation)

Author keywords

Heat conductivity; Hydraulic fracture; Integral transform; Leakage; Mass transport; Non steady fluid flows; Porous media; Pressure diffusion; Special boundary condition

Indexed keywords

BOUNDARY CONDITIONS; DIFFUSION; FLOW OF FLUIDS; HYDRAULIC FRACTURING; INTEGRAL EQUATIONS; LEAKAGE (FLUID); MASS TRANSFER; MATHEMATICAL MODELS; MATHEMATICAL TRANSFORMATIONS; PORE PRESSURE; PRESSURE DROP; THERMAL CONDUCTIVITY;

INTEGRAL TRANSFORM; NON-STEADY FLUID FLOWS; PRESSURE DIFFUSION; SPECIAL BOUNDARY CONDITION;

POROUS MATERIALS;

BOUNDARY CONDITIONS; DIFFUSION; FLOW OF FLUIDS; HYDRAULIC FRACTURING; INTEGRAL EQUATIONS; LEAKAGE (FLUID); MASS TRANSFER; MATHEMATICAL MODELS; MATHEMATICAL TRANSFORMATIONS; PORE PRESSURE; POROUS MATERIALS; PRESSURE DROP; THERMAL CONDUCTIVITY;

ANALYTICAL METHOD; BOUNDARY CONDITION; CRACK PROPAGATION; DIFFUSION; FLUID FLOW; HYDRAULIC FRACTURE; MASS TRANSPORT; POROUS MEDIUM; PRESSURE DROP; ROCK MECHANICS; THERMAL CONDUCTIVITY; TRANSFORM;

EID: 33947260588     PISSN: 01693913     EISSN: None     Source Type: Journal    
DOI: 10.1007/s11242-006-9038-7     Document Type: Article

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