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Dissociable perfusion chip (DPC): perfusable microfluidic chip for single-cell screening of anti-cancer drugs in live glioblastoma explants.

Lab Chip
Kennedy DG, Zhao W, Chern TL, Yang M, Acosta N, Arumugam S, Upadhyayula P, Furnari J, Dovas A, Bruce JN, Canoll P, Sia SK, Sims PA.   +12 more
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Single‐phase flow in composite poroelastic media

Mathematical Methods in the Applied Sciences, 2001
AbstractThe mathematical formulation and analysis of the Barenblatt–Biot model of elastic deformation and laminar flow in a heterogeneous porous medium is discussed. This describes consolidation processes in a fluid‐saturated double‐diffusion model of fractured rock.
Showalter, R. E., Momken, Bahareh
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Single Phase Flow

2008
In this chapter the governing equations of change for single-phase reactive mixtures are presented.
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Single phase flow in pneumatic conveying systems

1990
The design of any pneumatic conveying system requires a basic understanding of air flow in pipes and ducts as well as an appreciation of the various prime movers used to supply air.
G. E. Klinzing, F. Rizk, R. Marcus, L. S. Leung   +3 more
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Wax deposition in single phase flow

Fluid Phase Equilibria, 1999
A series of experiments on wax deposition from oil have been performed in a 50-m long by 43.4 mm ID jacketed flow loop at Tulsa University. Tests were performed on a 35°API crude oil from the Gulf of Mexico with a wax appearance temperature (WAT) of 120°F.
J.L Creek, Hans Jacob Lund, James P Brill, Mike Volk   +3 more
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Single-Phase Flow Performance Evaluation Criteria

2019
This chapter is mainly focused on performance evaluation criteria for single-phase flow. The objectives and constraints of fixed geometry criteria, variable geometry criteria and fixed cross-sectional flow area criteria have been discussed here. The thermal resistance, St and f relations, heat exchanger effectiveness, effect of reduced exchanger flow ...
Sujoy Kumar Saha, Hrishiraj Ranjan, Madhu Sruthi Emani, Anand Kumar Bharti   +3 more
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Single‐phase flow through porous media

AIChE Journal, 1969
AbstractThe local volume average of the equation of motion is taken for an incompressible fluid flowing through a porous structure under conditions such that inertial effects may be neglected. The result has two terms beyond a pressure gradient: g, the force per unit volume which a flowing fluid exerts on a porous structure, and the divergence of the ...
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