His main research concerns Mechanics, Turbulence, Reynolds number, Vortex and Boundary layer. As a member of one scientific family, Wolfgang Schröder mostly works in the field of Mechanics, focusing on Classical mechanics and, on occasion, Reynolds stress. His Turbulence study integrates concerns from other disciplines, such as Shear flow, Geometry, SPHERES and Fluid mechanics.
Wolfgang Schröder has included themes like Airfoil, Pipe flow, Bubble and Velocimetry in his Reynolds number study. Wolfgang Schröder interconnects Flow separation, Mean flow and Vortex shedding in the investigation of issues within Vortex. His Boundary layer research integrates issues from Jet and Meteorology.
His scientific interests lie mostly in Mechanics, Turbulence, Reynolds number, Boundary layer and Vortex. The study of Mechanics is intertwined with the study of Classical mechanics in a number of ways. His work in Turbulence addresses subjects such as Trailing edge, which are connected to disciplines such as Acoustics.
His research investigates the connection between Reynolds number and topics such as Particle image velocimetry that intersect with problems in Optics. His work deals with themes such as Wake and Inflow, which intersect with Vortex. His Mach number research incorporates elements of Transonic, Shock wave, Shock, Freestream and Supersonic speed.
Wolfgang Schröder spends much of his time researching Mechanics, Turbulence, Reynolds number, Drag and Boundary layer. Mechanics is closely attributed to Amplitude in his research. His studies in Turbulence integrate themes in fields like Airfoil and Isotropy.
His Reynolds number research includes themes of Flow separation and Stress. His Drag study combines topics in areas such as Surface wave, Reduction and Vorticity. The Boundary layer thickness research Wolfgang Schröder does as part of his general Boundary layer study is frequently linked to other disciplines of science, such as Population, therefore creating a link between diverse domains of science.
Mechanics, Reynolds number, Turbulence, Drag and Boundary layer are his primary areas of study. His research in Mechanics intersects with topics in Turbine and Computational aeroacoustics. The various areas that Wolfgang Schröder examines in his Reynolds number study include Probability density function, Mach number, Shear stress, Flow separation and Vortex.
The study incorporates disciplines such as Isotropy, Dissipation, Kinetic energy and Interpolation in addition to Turbulence. His research in Drag focuses on subjects like Lift, which are connected to Adverse pressure gradient, Airfoil, Vorticity, External flow and Potential flow. His Boundary layer research focuses on Surface wave and how it connects with Boundary layer thickness.
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Acoustic perturbation equations based on flow decomposition via source filtering
R. Ewert;W. Schröder.
Journal of Computational Physics (2003)
A comparison of second- and sixth-order methods for large-eddy simulations
M. Meinke;W. Schröder;E. Krause;Th. Rister.
Computers & Fluids (2002)
A strictly conservative Cartesian cut-cell method for compressible viscous flows on adaptive grids
Daniel Hartmann;Matthias Meinke;Wolfgang Schröder.
Computer Methods in Applied Mechanics and Engineering (2011)
Large-eddy simulation of low frequency oscillations of the Dean vortices in turbulent pipe bend flows
F. Rütten;W. Schröder;M. Meinke.
Physics of Fluids (2005)
Large-eddy simulations of film cooling flows
X. Guo;W. Schröder;M. Meinke.
Computers & Fluids (2006)
Investigation of the vortex induced unsteadiness of a separation bubble via time-resolved and scanning PIV measurements
S. Burgmann;W. Schröder.
Experiments in Fluids (2008)
On the simulation of trailing edge noise with a hybrid LES/APE method
Roland Ewert;Wolfgang Schröder.
Journal of Sound and Vibration (2004)
Morphometric characterisation of wing feathers of the barn owl Tyto alba pratincola and the pigeon Columba livia
Thomas Bachmann;Stephan Klän;Werner Baumgartner;Michael Klaas.
Frontiers in Zoology (2007)
An adaptive multilevel multigrid formulation for Cartesian hierarchical grid methods
Daniel Hartmann;Matthias Meinke;Wolfgang Schröder.
Computers & Fluids (2008)
An accurate moving boundary formulation in cut-cell methods
Lennart Schneiders;Daniel Hartmann;Matthias Meinke;Wolfgang SchröDer.
Journal of Computational Physics (2013)
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