Sections Rock Physics Seminar Alejandra Rojas

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Sections 1.1 1.3 Rock Physics Seminar Alejandra Rojas February 6 th, 2009

Outline Introduction Velocity Porosity relations for mapping porosity and facies Fluid substitution analysis

1.1 Introduction Discovering and understanding the seismic to reservoir relations has been the focus of rock physics research

1.2 Velocity Porosity relations Classical models: Wyllie time average Raymer Hunt Gardner Raiga Clemenceau Critical porosity

Bounds: framework for V φ models For each constituent: 1. Volume fraction 2. Elastic moduli Avseth et al., 2005 Upper and lower bounds 3. Geometric arrangement

Elastic bounds Voigt and Reuss: Simplest bounds n K = xk, μ = xμ, v i i v i i i= 1 i= 1 n n 1/ K = x / K, 1/ μ = x / μ r i i r i i i= 1 i= 1 n Hashin Shtrikman: Best bounds for an isotropic mixture without specifying geometric arrangement. Applicable to more than 2 phases. KHS+ = f (Ki, µmax, Xi) KHS = f (Ki, µmin, Xi) µhs+ = f (µi, µmax, Kmax, Xi) µhs = f (µi, µmin, Kmin, Xi) Upper and lower bounds depend on how different the constituents are.

Voigt Reuss vs. Hashin Shtrikman Watt, Davies, and O Connell, 1976

Using bounds to describe diagenesis Compaction cementing diagenesis Newly deposited clean sand suspensions Avseth et al., 2005

Diagenetics vs. depositional trends clay Diagenetic trend Porosity is controlled by diagenesis (cementation, compaction, pressure solution) Suspension line Depositional trend Porosity is controlled by sedimentation (sorting and clay content) Porosity Diagenesis is the stiffest way to reduce porosity Han s relations Avseth et al., 2005

Diagenetics vs. depositional trends clay Diagenetic trend Porosity is controlled by diagenesis (cementation, compaction, pressure solution) Depositional trend Each line has constant depth but variable texture, sorting, clay content. Cleaner sands Porosity Diagenesis is the stiffest way to reduce porosity Avseth et al., 2005

Factors affecting velocities P and S velocities depend greatly on porosity. Porosity can be estimated from impedance. Clay increases VP/VS ratio (consolidated sands). Clay stiffens rock (unconsolidated sands). Pore shape cause variable V φ trends (crack like aspect ratio has similar signature than high clay content and poor sorting)

1.3 Fluid Substitution How seismic velocity and impedance depend on pore fluids 2 fluid effects: Change in rock bulk density Change in rock compressibility Kφ Seismic fluid sensitivity is determined by a combination of porosity and pore space stiffness

1.3 Fluid Substitution How to do fluid substitution? R: follow the steps in page 18. How to calculate fluid properties? R: Use Batzle and Wang (1992) formulas to calculate fluid moduli. How to approximate dry rock condition? R: air filled rock with a pore pressure of 1 bar (don t use just gas). How to relate Gassmann s equations and ultrasonic measurements? R: use dry ultrasonic velocities and saturate them using Gassmann equations. How to obtain mineral moduli for complex rocks? R: Compute upper and lower bounds of the mixture of minerals and take the average. Or use Berryman and Milton equation. How to deal with mixed saturation?

1.3 Fluid Substitution Valid for seismic frequencies. Not appropriate for ultrasonic velocities, heavy oils and tight sands reservoirs. Valid for isotropic rocks Valid for uniform distribution of fluid Rock modulus with patchy saturation can be approximated by using Voigt average to estimate effective fluid properties. Avseth et al., 2005

Influence of clay content on velocity porosity relationship at a constant confining pressure (50 MPa). Distinct trends for shaly sand and for shale are schematically superposed on experimental data on sand clay mixture. From Dominique Marion, 1990, Ph.D. dissertation, Stanford University. ~ Data are from Yin, et al., 1988, and Han, 1986.