Flow and Transport Properties of Unconventional Reservoirs 2018 |
Autore | Cai Jianchao |
Pubbl/distr/stampa | MDPI - Multidisciplinary Digital Publishing Institute, 2019 |
Descrizione fisica | 1 electronic resource (364 p.) |
Soggetto non controllato |
shale gas
permeability prediction by NMR logs matrix–fracture interaction faults remaining oil distributions unconventional reservoirs coal deformation reservoir depletion carbonate reservoir nanopore fracturing fluid pseudo-potential model shale reservoirs matrix-fracture interactions multi-scale fracture succession pseudo-steady state (SPSS) method fluid transport physics integrated methods chelating agent dissolved gas non-equilibrium permeability effective stress fractal fracture network spontaneous imbibition tight oil porous media 0-1 programming the average flow velocity geothermal water micro-fracture pore types pore network model petrophysical characterization nitrogen adsorption analysis of influencing factors mudstone rheology velocity profile shale permeability flow resistance global effect tight sandstones fractal dimension contact angle temperature-resistance fractured well transient productivity reservoir classifications deep circulation groundwater viscosity NMR fractional diffusion lattice Boltzmann method multiporosity and multiscale fractal geometry imbibition front productivity contribution degree of multimedium wetting angle pH of formation water enhanced oil recovery isotopes tight sandstone fracture diversion shale SRV-fractured horizontal well low-salinity water flooding shale gas reservoir tight reservoirs fracture continuum method tight oil reservoir Lucaogou Formation hydraulic fracturing clean fracturing fluid recovery factor flow regimes local effect complex fracture network pore structure gas adsorption capacity polymer non-linear flow conformable derivative production simulation analytical model enhanced geothermal system multi-scale flow experimental evaluation extended finite element method fluid-solid interaction groundwater flow well-placement optimization thickener imbibition recovery equilibrium permeability slip length large density ratio clay mineral composition finite volume method volume fracturing influential factors sulfonate gemini surfactant |
ISBN | 3-03921-117-X |
Formato | Materiale a stampa |
Livello bibliografico | Monografia |
Lingua di pubblicazione | eng |
Record Nr. | UNINA-9910346689503321 |
Cai Jianchao | ||
MDPI - Multidisciplinary Digital Publishing Institute, 2019 | ||
Materiale a stampa | ||
Lo trovi qui: Univ. Federico II | ||
|
Fractional Differential Equations, Inclusions and Inequalities with Applications |
Autore | Ntouyas Sotiris K |
Pubbl/distr/stampa | Basel, Switzerland, : MDPI - Multidisciplinary Digital Publishing Institute, 2020 |
Descrizione fisica | 1 electronic resource (518 p.) |
Soggetto topico |
Research & information: general
Mathematics & science |
Soggetto non controllato |
fractional evolution inclusions
mild solutions condensing multivalued map arbitrary order differential equations multiple positive solution Perov-type fixed point theorem HU stability Caputo fractional derivative nonlocal integro-multipoint boundary conditions existence uniqueness Ulam-Hyers stability coupled system of fractional difference equations fractional sum discrete half-line non-instantaneous impulsive equations random impulsive and junction points continuous dependence Caputo–Fabrizio fractional differential equations Hyers–Ulam stability fractional derivative fixed point theorem fractional differential equation fractional sum-difference equations boundary value problem positive solution green function the method of lower and upper solutions three-point boundary-value problem Caputo’s fractional derivative Riemann-Liouville fractional integral fixed-point theorems Langevin equation generalized fractional integral generalized Liouville–Caputo derivative nonlocal boundary conditions fixed point fractional differential inclusions ψ-Riesz-Caputo derivative existence of solutions anti-periodic boundary value problems q-integro-difference equation fractional calculus fractional integrals Ostrowski type inequality convex function exponentially convex function generalized Riemann-liouville fractional integrals convex functions Hermite–Hadamard-type inequalities exponential kernel caputo fractional derivative coupled system impulses existence theory stability theory conformable derivative conformable partial derivative conformable double Laplace decomposition method conformable Laplace transform singular one dimensional coupled Burgers’ equation Green’s function existence and uniqueness of solution positivity of solution iterative method Riemann–Liouville type fractional problem positive solutions the index of fixed point matrix theory differential inclusions Caputo-type fractional derivative fractional integral time-fractional diffusion equation inverse problem ill-posed problem convergence estimates s-convex function Hermite–Hadamard inequalities Riemann–Liouville fractional integrals fractal space functional fractional differential inclusions Hadamard fractional derivative Katugampola fractional integrals Hermite–Hadamard inequality fractional q-difference inclusion measure of noncompactness solution proportional fractional integrals inequalities Qi inequality caputo-type fractional derivative fractional derivatives neutral fractional systems distributed delay integral representation fractional hardy’s inequality fractional bennett’s inequality fractional copson’s inequality fractional leindler’s inequality timescales conformable fractional calculus fractional hölder inequality sequential fractional delta-nabla sum-difference equations nonlocal fractional delta-nabla sum boundary value problem hadamard proportional fractional integrals fractional integral inequalities Hermite–Hadamard type inequalities interval-valued functions |
Formato | Materiale a stampa |
Livello bibliografico | Monografia |
Lingua di pubblicazione | eng |
Record Nr. | UNINA-9910557731003321 |
Ntouyas Sotiris K | ||
Basel, Switzerland, : MDPI - Multidisciplinary Digital Publishing Institute, 2020 | ||
Materiale a stampa | ||
Lo trovi qui: Univ. Federico II | ||
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