Yamada Science & Art Corporation www.ysasoft.com PROPRIETARY A Numerical Simulation of Building and Topographic Influence on Air Flows Ted Yamada ( YSA.

Slides:



Advertisements
Similar presentations
AIR POLLUTION AND METEOROLOGY
Advertisements

Institut für Meteorologie und Klimatologie Universität Hannover
Turbulent flow over groups of urban-like obstacles
CFD Modeling of Wind Farms in Flat and Complex Terrain J. M. Prospathopoulos, E. S. Politis, P. K. Chaviaropoulos K. G. Rados, G. Schepers, D. Cabezon,
LARGE EDDY SIMULATION Chin-Hoh Moeng NCAR.
Section 2: The Planetary Boundary Layer
A numerical simulation of urban and regional meteorology and assessment of its impact on pollution transport A. Starchenko Tomsk State University.
Introduction to SCREEN3 smokestacks image from Univ. of Waterloo Environmental Sciences Marti Blad NAU College of Engineering and Technology.
Generation mechanism of strong winds in the left-rear quadrant of Typhoon MA-ON (2004) during its passage over the southern Kanto district, eastern Japan.
2003 International Congress of Refrigeration, Washington, D.C., August 17-22, 2003 CFD Modeling of Heat and Moisture Transfer on a 2-D Model of a Beef.
LES Combustion Modeling for Diesel Engine Simulations Bing Hu Professor Christopher J. Rutland Sponsors: DOE, Caterpillar.
The Use of High Resolution Mesoscale Model Fields with the CALPUFF Dispersion Modelling System in Prince George BC Bryan McEwen Master’s project
A Lagrangian approach to droplet condensation in turbulent clouds Rutger IJzermans, Michael W. Reeks School of Mechanical & Systems Engineering Newcastle.
D A C B z = 20m z=4m Homework Problem A cylindrical vessel of height H = 20 m is filled with water of density to a height of 4m. What is the pressure at:
Atmospheric turbulence Richard Perkins Laboratoire de Mécanique des Fluides et d’Acoustique Université de Lyon CNRS – EC Lyon – INSA Lyon – UCBL 36, avenue.
ENAC-SSIE Laboratoire de Pollution de l'Air The Atmospheric Layers.
Institute of Oceanogphy Gdańsk University Jan Jędrasik The Hydrodynamic Model of the Southern Baltic Sea.
LAMINAR PLANE COUETTE AND OPEN CHANNEL FLOW
AIAA SciTech 2015 Objective The objective of the present study is to model the turbulent air flow around a horizontal axis wind turbine using a modified.
The Air-Sea Momentum Exchange R.W. Stewart; 1973 Dahai Jeong - AMP.
Hydraulic Routing in Rivers
CFD Modeling of Turbulent Flows
How to use CFD (RANS or LES) models for urban parameterizations – and the problem of averages Alberto Martilli CIEMAT Madrid, Spain Martilli, Exeter, 3-4.
Lecture Objectives: -Define turbulence –Solve turbulent flow example –Define average and instantaneous velocities -Define Reynolds Averaged Navier Stokes.
Mesoscale Modeling Review the tutorial at: –In class.
AMBIENT AIR CONCENTRATION MODELING Types of Pollutant Sources Point Sources e.g., stacks or vents Area Sources e.g., landfills, ponds, storage piles Volume.
Basic dynamics  The equations of motion and continuity Scaling Hydrostatic relation Boussinesq approximation  Geostrophic balance in ocean’s interior.
Stephan F.J. De Wekker S. Aulenbach, B. Sacks, D. Schimel, B. Stephens, National Center for Atmospheric Research, Boulder CO; T. Vukicevic,
Understanding the USEPA’s AERMOD Modeling System for Environmental Managers Ashok Kumar Abhilash Vijayan Kanwar Siddharth Bhardwaj University of Toledo.
Momentum Equations in a Fluid (PD) Pressure difference (Co) Coriolis Force (Fr) Friction Total Force acting on a body = mass times its acceleration (W)
Richard Rotunno National Center for Atmospheric Research, USA Dynamic Mesoscale Mountain Meteorology Lecture 2: Thermally Driven Circulations.
Observations and Models of Boundary-Layer Processes Over Complex Terrain What is the planetary boundary layer (PBL)? What are the effects of irregular.
1/26 APPLICATION OF THE URBAN VERSION OF MM5 FOR HOUSTON University Corporation for Atmospheric Research Sylvain Dupont Collaborators: Steve Burian, Jason.
4. Atmospheric chemical transport models 4.1 Introduction 4.2 Box model 4.3 Three dimensional atmospheric chemical transport model.
Richard Rotunno National Center for Atmospheric Research, USA Fluid Dynamics for Coastal Meteorology.
A canopy model of mean winds through urban areas O. COCEAL and S. E. BELCHER University of Reading, UK.
Session 3, Unit 5 Dispersion Modeling. The Box Model Description and assumption Box model For line source with line strength of Q L Example.
Basic dynamics ●The equations of motion and continuity Scaling
Three Lectures on Tropical Cyclones Kerry Emanuel Massachusetts Institute of Technology Spring School on Fluid Mechanics of Environmental Hazards.
Space Science: Atmospheres Part- 8
Atmospheric Motion SOEE1400: Lecture 7. Plan of lecture 1.Forces on the air 2.Pressure gradient force 3.Coriolis force 4.Geostrophic wind 5.Effects of.
Application of Models-3/CMAQ to Phoenix Airshed Sang-Mi Lee and Harindra J. S. Fernando Environmental Fluid Dynamics Program Arizona State University.
Hydraulic Routing in Rivers Reference: HEC-RAS Hydraulic Reference Manual, Version 4.1, Chapters 1 and 2 Reading: HEC-RAS Manual pp. 2-1 to 2-12 Applied.
CITES 2005, Novosibirsk Modeling and Simulation of Global Structure of Urban Boundary Layer Kurbatskiy A. F. Institute of Theoretical and Applied Mechanics.
TEMPLATE DESIGN © A high-order accurate and monotonic advection scheme is used as a local interpolator to redistribute.
FREE CONVECTION 7.1 Introduction Solar collectors Pipes Ducts Electronic packages Walls and windows 7.2 Features and Parameters of Free Convection (1)
Lagrangian particle models are three-dimensional models for the simulation of airborne pollutant dispersion, able to account for flow and turbulence space-time.
Conservation of Salt: Conservation of Heat: Equation of State: Conservation of Mass or Continuity: Equations that allow a quantitative look at the OCEAN.
The simplifed momentum equations Height coordinatesPressure coordinates.
Types of Models Marti Blad Northern Arizona University College of Engineering & Technology.
Consequence Analysis 2.2.
Basic dynamics ●The equations of motion and continuity Scaling Hydrostatic relation Boussinesq approximation ●Geostrophic balance in ocean’s interior.
Basic dynamics The equation of motion Scale Analysis
CHANGSHENG CHEN, HEDONG LIU, And ROBERT C. BEARDSLEY
Intro to Modeling – Terms & concepts Marti Blad, Ph.D., P.E. ITEP
Lecture Objectives: Define 1) Reynolds stresses and
What is the Planetary Boundary Layer? The PBL is defined by the presence of turbulent mixing that couples the air to the underlying surface on a time scale.
ATS/ESS 452: Synoptic Meteorology Friday 08 January 2016 Review Material Overview of Maps Equations of Motion Advection Continuity.
Parameterization of the Planetary Boundary Layer -NWP guidance Thor Erik Nordeng and Morten Køltzow NOMEK 2010 Oslo 19. – 23. April 2010.
Yamada Science & Art Corporation NUMERICAL SIMULATIONS OF AEROSOL TRANSPORT Ted Yamada ( YSA Corporation ) Aerosol transportGas transport.
Transport Simulation of the April 1998 Chinese Dust Event Prepared by: Bret A. Schichtel And Rudolf B. Husar Center for Air Pollution Impact and Trend.
1 LES of Turbulent Flows: Lecture 7 (ME EN ) Prof. Rob Stoll Department of Mechanical Engineering University of Utah Spring 2011.
Interfacing Model Components CRTI RD Project Review Meeting Canadian Meteorological Centre August 22-23, 2006.
Objective Introduce Reynolds Navier Stokes Equations (RANS)
TERRAINS Terrain, or land relief, is the vertical and horizontal dimension of land surface. Terrain is used as a general term in physical geography, referring.
Objective Review Reynolds Navier Stokes Equations (RANS)
Models of atmospheric chemistry
PURPOSE OF AIR QUALITY MODELING Policy Analysis
Objective Reynolds Navier Stokes Equations (RANS) Numerical methods.
Topographic Effects on Typhoon Toraji (2001)
Presentation transcript:

Yamada Science & Art Corporation PROPRIETARY A Numerical Simulation of Building and Topographic Influence on Air Flows Ted Yamada ( YSA Corporation ) Objective: to develop a model to simulate air flows and turbulence in and around an urban area located in complex terrain. Objective: to develop a model to simulate air flows and turbulence in and around an urban area located in complex terrain.

Yamada Science & Art Corporation PROPRIETARY Models  HOTMAC is a three dimensional, primitive equation model to predict airflows over complex terrain and around buildings. Governing equations are conservation equations for momentum (U,V, and W), internal energy (potential temperature), mixing ratio of water vapor and turbulence.  Second-moment turbulence closure model (Mellor and Yamada Level 2.5) was used. Prognostic equations are for the turbulence kinetic energy and a length scale.  Non-hydrostatic pressure was computed based on the HSMAC pressure-velocity correction method (Hirt and Cox, 1972, J. of Computational Phys., )

Yamada Science & Art Corporation PROPRIETARY Models (continued)  RAPTAD is a three dimensional model which is useful to predict transport and dispersion of pollutants over complex terrain and around buildings.  RAPTAD is based on the random walk theory and releases puffs to determine pollutant concentration distributions.  RAPTAD used wind and turbulence distributions predicted by HOTMAC.

Yamada Science & Art Corporation PROPRIETARY Model equations Coordinate transformation where z* is vertical coordinate after transformation, z is vertical coordinate in the Cartesian coordinates, z g is ground elevation, is top of computational domain after transformation and H is top of computational domain in the Cartesian coordinates. where z gmax is the maximum value of the ground elevation.

Yamada Science & Art Corporation PROPRIETARY Before the transformation After the transformation

Yamada Science & Art Corporation PROPRIETARY Equations of motion nudgingCanopy drag

Yamada Science & Art Corporation PROPRIETARY nudgingcanopy drag where U, V are wind components in x, y directions, respectively; U g, V g are geostrophic wind components in x, y directions, respectively; U ob, V ob are observed wind components; G is a nudging coefficient; f is Coriolis Coefficient; g is acceleration of gravity; K x, K y, K xy are eddy viscosity coefficients. The last terms on the right hand side equations represent effect of forest drag, where is the fractional coverage of forest (0 for no forest and 1 for complete Coverage), C d is the drag coefficient, and a (z) is the vertical distribution of leaf areas.

Yamada Science & Art Corporation PROPRIETARY Continuity equation where

Yamada Science & Art Corporation PROPRIETARY Turbulence energy equation Mellor-Yamada second-moment turbulence-closure equations provide the following equation for turbulence energy: ① diffusion in x, y, and z directions ② mechanical production ③ buoyancy production ④ dissipation ⑤ canopy drag production 1000 m 200 m daytime nighttime ③ ④ ② ① ② ④ ③

Yamada Science & Art Corporation PROPRIETARY Turbulence length scale Equation for the length scale l is Terms on the right hand side of equation correspond to the counterparts of the turbulence energy equation 1000 m Blackadar (1962) 0 m

Yamada Science & Art Corporation PROPRIETARY Equation for potential temperature Long-wave radiation flux is from Sasamori (1968). indicates the mean value in the horizontal plane. A similar equation for the mixing ratio of water vapor.

Yamada Science & Art Corporation PROPRIETARY An Example of Simulation Computational domain of 368 x 252 km over Grand Canyon. Horizontal grid spacing of 4 km. Yamada, T., 2000: Numerical Simulations of Airflows and Tracer Transport in the Southern United States, J. of Applied Meteorology, vol. 39, No. 3,

Yamada Science & Art Corporation PROPRIETARY

Yamada Science & Art Corporation PROPRIETARY

Yamada Science & Art Corporation PROPRIETARY

Yamada Science & Art Corporation PROPRIETARY Transport and Diffusion (1)Eulerian model where C is concentration and K i is eddy diffusivity. (2) Lagrangian puff/particle model U pi is the turbulence velocity at a puff center, x i ; U i and u i are the mean and turbulence velocities, respectively. Large numerical diffusion near a point source Common in atmospheric chemistry model No numerical diffusion Simple atmospheric chemistry

Yamada Science & Art Corporation PROPRIETARY Gaussian Plume Model Transport + Dispersion sourceDistance For flat terrain, uniform flows, and steady state

Yamada Science & Art Corporation PROPRIETARY Lagrangian Particle/Puff Models For complex terrain, 3-d, and time variations

Yamada Science & Art Corporation PROPRIETARY Examples of Lagrangian Dispersion Model Results 3 a.m.

Yamada Science & Art Corporation PROPRIETARY Examples of Lagrangian Dispersion Model Results 2 p.m.

Yamada Science & Art Corporation PROPRIETARY Horizontal scale Synoptic scale ………………...> 2000 km Mesoscale ………………2 km ~ 2000 km Microscale ………………...< 2km  microscale  mesoscale  synoptic scale  2 km 2000 km

Yamada Science & Art Corporation PROPRIETARY American Environmental Review

Yamada Science & Art Corporation PROPRIETARY Simulations of building and terrain effects 1mm 1 cm 1 m 10 m 100 m 1 km 10 km 50 km 500 km GCM mesoscale CFD Wind tunnel Building Urban Storm Fronts Synoptic gap (open area) horizontal grid spacing

Yamada Science & Art Corporation PROPRIETARY Definition: Mesoscale and CFD (computational fluid dynamics) Models CFD models: DNS (direct numerical simulation) LES (large eddy simulation) RANS (Reynolds averaged Navier-Stokes) Mesoscale models: RSM (Reynolds stress model)

Yamada Science & Art Corporation PROPRIETARY Approaches to fill the gap mesoscale CFD gap Single model combination

Yamada Science & Art Corporation PROPRIETARY Features of mesoscale models Winds, potential temperatures, turbulence, radiation, clouds, rain Diurnal variations Horizontal grid spacing of a few km Hydrostatic and non-hydrostatic pressure Features of CFD models Winds, temperature, turbulence Steady state Horizontal grid spacing of a few m Non-hydrostatic pressure (separation)

Yamada Science & Art Corporation PROPRIETARY Grid structure of mesoscale models Grid structure of CFD models Terrain following coordinate Cartesian coordinate A few km A few m

Yamada Science & Art Corporation PROPRIETARY Combination of Models ensemble averaged instantaneous LESRSM RANS not yet done

Yamada Science & Art Corporation PROPRIETARY Single Model Expansion LES RANS RSM started

Yamada Science & Art Corporation PROPRIETARY Cities in complex terrain Terrain Cities Many cities are located in a coastal area or in the vicinity of the area where topographic influence is significant

Yamada Science & Art Corporation PROPRIETARY Computation of pressure for CFD models MAC (marker and cell) : C.W. Hirt, 1966 Simultaneous adjustments of continuity and winds Continuity equation

Yamada Science & Art Corporation PROPRIETARY acceleration deceleration Adjustment of winds ( where is iteration index)

Yamada Science & Art Corporation PROPRIETARY Pressure adjustment Substituting wind adjustment eq. into the continuity eq., we obtain yesno start

Yamada Science & Art Corporation PROPRIETARY Airflows and dispersion around buildings  HOTMAC for airflows and RAPTAD for puff transport and diffusion were used.  Computational domain was 200 m x 200 m x 500 m.  Grid spacing was 4 m in the horizontal direction (51 x 51 points) and 4 m for the first 10 vertical levels and increased with height (31 vertical levels).

Yamada Science & Art Corporation PROPRIETARY An L-shaped building The modeled horizontal wind distributions at 10 m above the ground. The front part of the building is 30 m high and the back part is 14 m high.

Yamada Science & Art Corporation PROPRIETARY The modeled streamlines in the vertical cross section along the east-west axis.

Yamada Science & Art Corporation PROPRIETARY

Yamada Science & Art Corporation PROPRIETARY 3D and 2D arrays of blocks 0 m 100 m 200 m 0 m200 m400 m 0 m 200 m400 m Each block is 28 x 28 x 30 (H) m Each block is 28 x 200 x 30 (H) m No recirculation in front of the first block Recirculation in front of the first block Reattachment distance is ~1H Reattachment distance is ~3.5H

Yamada Science & Art Corporation PROPRIETARY 3D and 2D arrays of blocks (continued) 0 m 40 m 0 m 100 m 0 m 100 m The area of upward motion is smaller than the area of downward motion The areas of upward and downward motion are similar recirculation no recirculation

Yamada Science & Art Corporation PROPRIETARY Terrain Following Coordinate Ground elevation Building height

Yamada Science & Art Corporation PROPRIETARY Cut and Fill of the ground New elevation Building height

Yamada Science & Art Corporation PROPRIETARY Short-away Tall-close

Yamada Science & Art Corporation PROPRIETARY A city in complex terrain Topography was extracted from digitized ground elevation data around Kobe City in Japan. Two-way nesting was used. Domain 1: 6560 m x 8960 m with a horizontal grid spacing of 160 m Domain 2: 1280 m x 1440 m with a horizontal grid spacing of 40 m Domain 3: 360 m x 400 m with a horizontal grid spacing of 10 m Building were located in Domain3. 51 vertical levels to reach 2800 m asl. Domain 1 Domain 2 Domain 3

Yamada Science & Art Corporation PROPRIETARY Simulation  Simulation started at 8 a.m., July 20 and continued for 24 hours.  Initial wind speed was 3 m/s and wind direction was westerly.  Initially sea breezes and upslope flows developed independently. They merged together around 2 p.m.  A 24 hour simulation took approximately 100 hours using a PC with 2GHz CPU and Linux OS.

Yamada Science & Art Corporation PROPRIETARY Upslope flows Sea breeze front The modeled wind distributions in Domain 1 at 2 m above the ground at 9 a.m. Arrows indicate wind directions, and wind speeds are proportional to the lengths of arrows. 1.Westerly flows over the ocean 2.Sea breezes along the coastal line 3.Westerly flows over the plain 4.Upslope flows over the slope

Yamada Science & Art Corporation PROPRIETARY The modeled wind distributions in Domain 2 at 2 m above the ground at 9:10 a.m. Dashed lines indicate the boundaries of Domain 3 where buildings were located. Sea breeze front was modified by buildings.

Yamada Science & Art Corporation PROPRIETARY The modeled wind distributions in Domain 3 at 2 m above the ground at 2 p.m. Blank areas are where buildings were located. Building heights varied from 14 m to 30 m. Upstream winds diverged as approaching the city and converged in the downstream. Wind speeds in the city were small.

Yamada Science & Art Corporation PROPRIETARY Domain 2 Domain 3

Yamada Science & Art Corporation PROPRIETARY The modeled wind distributions in Domain 1 at 2 m above the ground at 11 p.m. Upslope flows began to change to drainage winds over the slopes. Land breezes began to form.

Yamada Science & Art Corporation PROPRIETARY The modeled wind distributions in Domain 1 at 2 m above the ground at 1a.m. Down-slope flow and land breezes merged to form northerly flows in the entire domain.

Yamada Science & Art Corporation PROPRIETARY Domain 2 Domain 3

Yamada Science & Art Corporation PROPRIETARY Summary  CFD and mesoscale modeling capabilities were merged together.  Sea breeze fronts were modified by buildings. Winds diverged in the upstream and converged in the downstream sides of the city.  Wind speeds and wind directions in the city changed as the winds in the outer domains encountered diurnal variations.  Future work includes verification of the model results. Observations were conducted in Salt Lake City, Oklahoma City and additional observations are planned in New York City and Washington D.C. in the near future.