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 Hollow proppants and a process for their manufacture

Details
Inventors: Jones, Arfon H.; Cutler, Raymond A.;
Assignee: Terra Tek, Inc. (Salt Lake City, UT)
Primary Examiner:
Assistant Examiner:
Attorney, Agent or Firm:

Hollow, fine-grained ceramic proppants are less expensive and improve fracture control when compared to conventional proppants (dense alumina, mullite, bauxite, zirconia, etc.). Hollow proppants of the present invention have been fabricated by spray drying, followed by sintering in order to obtain a dense case and a hollow core. These proppants generally have high sphericity and roundness (Krumbein sphericity and roundness greater than 0.8), have diameters on average between 2250 and 125 .mu.m, depending on proppant size required, and have strength equal to or greater than that of sand. The hollow core, the size of which can be controlled, permits better fracture control in hydraulic fracturing treatments since the proppant can be transported in lower viscosity fluids. Hollow proppants produced at the same cost/weight as conventional proppants also provide for lower costs, since less weight is required to fill the same volume. The fine-grained (preferably less than 5 .mu.m in diameter) ceramic case provides the strength necessary to withstand closure stresses and prevent crushing.

DETAILED DESCRIPTION OF THE PREFERRED EMBODIMENTS Reference is hereby made to the drawings that illustrate that which is presently regarded as the best mode for carrying out the invention.
As a developmental step, a theoretical model was formulated to show that a packed bed of hollow proppants will provide sufficient support strength for a deep well fracture.
As shown in FIG.
1, assuming a typical -20, +40 mesh proppant (with an average diameter of 0.
07 cm), in a non-Newtonian fluid (n=0.
35 and K=9.
0 poises of density 1.
1 g/cc) for use in a 0.
250 cm wide fracture, such hollow proppants will provide better fracture conrol because they settle slower due to their lower density.
A three-dimensional close-packed array of spherical particles was assumed for the theoretical model.
In practice, it was shown that due to the much larger compressive strength of ceramic materials as compared to tensile strength, fracture will initiate due to tensile stresses at the edge of the contact zone between particles.
For solid spheres, a critically stressed volume will initiate fracture due to these tensile stresses.
For hollow spheres, failure may be due to the bending of the wall during loading.
In the model, these stresses were calculated using an elastic solution for a concentrated The stress at the inner surface is critical.
This stress is calculated by: ##EQU1## The fracture pressure, P, can be predicted by the following equation: ##EQU2## where .
epsilon.
is the ratio of the inner central void to the radius of the proppant (r), .
sigma.
.
sub.
o is the bend strength of the material, and .
beta.
is an empirical constant.
From the above equation for hollow proppant and a similar approach for solid proppants, the failure pressure can be predicted based on literature values for bend strength and Young's modulus of a specific material.
These theoretical values have shown in practice to be in excellent agreement with experimental fracture conductivity values that were determined from the obvious assumption that both proppant strength and modulus will be reduced as porosity of the proppant shpere is increased



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