Published 2001 | Version v1
Miscellaneous

A fundamental study of the supersonic microjet

  • 1. Andong National Univ., Andong (Korea, Republic of)

Description

Microjet flows are often encountered in many industrial applications of micro-electro-mechanical systems as well as in medical engineering fields such as a transdermal drug delivery system for needle-free injection of drugs into the skin. The Reynolds numbers of such microjets are usually several orders of magnitude below those of larger-scale jets. The supersonic microjet physics with these low Reynolds numbers are not yet understood to date. Computational modeling and simulation can provide an effective predictive capability for the major features of the supersonic microjets. In the present study, computations using the axisymmetic, compressible, Navier-Stokes equations are applied to understand the supersonic microjet flow physics. The pressure ratio of the microjets is changed to obtain both the under-and over-expanded flows at the exit of the micronozzle. Sonic and supersonic microjets are simulated and compared with some experimental results available. Based on computational results; two microjets are discussed in terms of total pressure, jet decay and supersonic core length

Part of:
Proceedings of the KSME 2001 fall annual meeting B

Additional details

Publishing Information

Publisher
KSME
Imprint Place
Seoul (Korea, Republic of)
Imprint Title
Proceedings of the KSME 2001 fall annual meeting B
Imprint Pagination
964 p.
Journal Page Range
p. 622-627

Conference

Title
KSME 2001 fall annual meeting B
Dates
1-3 Nov 2001
Place
Jeonju (Korea, Republic of)

INIS

Country of Publication
Korea, Republic of
Country of Input or Organization
Korea, Republic of
INIS RN
35102701
Subject category
S42: ENGINEERING;
Resource subtype / Literary indicator
Conference, Non-conventional Literature
Descriptors DEI
COMPRESSIBLE FLOW; COMPUTERIZED SIMULATION; JETS; NAVIER-STOKES EQUATIONS; NOZZLES; REYNOLDS NUMBER; SHOCK WAVES; SUPERSONIC FLOW
Descriptors DEC
DIFFERENTIAL EQUATIONS; EQUATIONS; FLUID FLOW; PARTIAL DIFFERENTIAL EQUATIONS; SIMULATION

Optional Information

Notes
12 refs, 11 figs