Flowfield Modeling and Diagnostics (Energy and Engineering Science (Abacus Press)) A. K. Gupta read textbook | bukmekerskajakontora.ru

Additional Physical Format: Online version: Gupta, A.K. Ashwani K.. Flowfield modeling and diagnostics. Tunbridge Wells, Kent: Abacus Press, 1985. Follow A. K. Gupta and explore their bibliography from 's A. K. Gupta Author Page. Ashwani K. Gupta born 1948 is a British-American engineer and educator with research focus on combustion, fuels, fuel reforming, advanced diagnostics, High. Books Edited: 1. Co-editor: Energy Engineering and Environment Series published by CRC Press. To date published eight volumes, several more are in progress, and many more to follow in future. Energy and Engineering Science Series, Editors: A.K. Gupta and D.G. Lilley, Abacus Press, Tunbridge Wells, Kent, England and. Archer and Gupta outlined the role of confinement under fuel lean combustion using a double concentric swirl burner. They concluded that confinement decreases both the central recirculation zone and strength and increases the turbulence level. In addition, confinement decreased axial velocity magnitude under non-reacting condition.

This diagnostics has been applied to measure the temperature distribution in an industrial size regenerative test furnace facility using highly preheated combustion air and heavy fuel oil. The 2D distributions of continuum emission from soot particles in these flames have been simultaneously measured at two discrete wave bands at 125 frames/sec.</plaintext> Jul 01, 1997 · The scientific approach for the design and development of gas turbine combustors has the true potential for improved energy efficiency and environmental pollution prevention. REFERENCES 1. Gupta, A. K., Lilley, D. G. and Syred, N., Swirl Flows. Abacus Press, Tunbridge Wells, England, 1984. 2.</p> <p>A.K. Gupta and D.G. Lilley: Flowfield Modeling and Diagnostics, Abacus Press, Turnbridge Wells, Kent, Great Britain, 1985. Hand- Oxford University Press, New York, 1985. 224 pp., illus. $42.50. Reminiscences of the British botanist. book of the Flora and Fauna of South Australia. $35. Cambridge and Clare. Sep 22, 2015 · Hence, a shorter combustor with lower aerodynamic losses and cooling air demand might be realized. A generic model of the combustor is developed and analyzed by means of a parametric study. Scaling laws for the geometry of the flame tube and the burners are derived. Flowfield Modeling and Diagnostics Energy and Engineering Science Series. 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qz+6/s+21CTY5jVrcRtgs8gyVYjuqqydc/dC4wc1fKrtIyU5JJvqU4tPuZohKFRI2+68sixhvXaWIzjvjpUdxZ3Vpt+0200O7O3zEK5x6Zpks0s8plmkeSRuruxJP4mrUX/ACBLr/r5h/8AQZaVkym5LVlKiirEEClDPOSsCnHH3pD/AHV/qe2e5IBlK5TdiFEaR1RFLOxwqqMkn0FW/wCyb8cy2zwL/euMRKfbLYGfamvqEwRobYm3tyNpSM4LD/bIwW79eOTgAcUkWn3U0QlEWyFvuyysI0b2DMQCevGex9KpJepDlJauyH/2VdniMQyt2SGdJGP0VSSfyqKewvLVA9xaTwoTgNJGVGfTmpf7LuP+elp/4GRf/FVBHNdWM7+VJNbzDKNtYow55B/EUNJboFJvZp/16kNPihlnlEUMbySN0RFJJ/AVdu5WuNLtZ5QhmM0qtIEAZgFjPzED5jknk881VtLj7NcpKV3qMh0zjcpGGGe2QSM+9KyTGpNxutyf+yNT/wCgdd/9+G/wqrLDLBKYpo3jkXqjqQR+Bp93b/Zrl4g29Rgo+MblIypx2yCDj3qd/wB/pEcn8VtJ5RJ/utllA+hEhP8AvDr2bS2EpPRvZlKiinwxPPPHDEu6SRgijOMknAqTRuxPFpt9PEJYbK5kjbo6RMQfxAol02+giMs1lcxxr1d4mAH4kUX8qS3bCFs28f7uHjHyDocep6n3JNPb/R9KjUcSXTFm9fLU4X8C27I/2FP1qy1M+aej7lKiiipNAooooAKKKKACiiigC7qn/H3H/wBe0H/opKIv+QJdf9fMP/oMtGqf8fcf/XtB/wCikoi/5Al1/wBfMP8A6DLV/afzMl/Dj8v0KVFFFQal3S/+PuT/AK9p/wD0U9Uqu6X/AMfcn/XtP/6KeqVP7JC+N+i/Uu/YEVV86+t4HZQ/luJCQCMj7qkcgg9e9H2K3/6Clp/3zL/8RRqn/H3H/wBe0H/opKpU3ZO1hRTkk7/kXfsVv/0FLT/vmX/4ilu/Jj063t47mOd1lkdjGrAAEIB94D+6ao0UubTYfI7pthV2L/kCXX/XzD/6DLVKrsX/ACBLr/r5h/8AQZaI7hPb5r8yCzt/td7b227Z5six7sZxk4zUr38io0VqDbQsMMkbnMg6fOf4uPoOuAMmnaR/yG7D/r5j/wDQhVKnstAteVmOR2jdXRirqcqynBB9RVu+xLFb3ioi+apSQIoVRIvBwB0+UoT2yx+gpVdl/wCQJa/9fM3/AKDFSWzCXxJhY/vIL2Dqzw70U9NysGJ+oQP+ZHeqVXdL/wCPuT/r2n/9FPVKh7IFpJr+v60LVhEktzumXMMSmWQZwCFGdue244XPqwqCaV555JpW3SSMXY4xkk5NWrb93pl9L13+XBj0yd+f/IeMe/tVWGV4J45om2yRsHU4zgg5FN7IFrJsuyyvpkptrZtk6cSzAfOH7qp/hAORweeeSCAM+rv9qXH/ADztP/AOL/4mj+1Lj/nnaf8AgHF/8TQ2mKKmuiv/AF5C2TG7KafIAfMISByozG5YY567eoIzj5icE1TR2jdXRirqcqynBB9RVxNXuo3V0W1V1OVZbSIEH1Hy1RobXQcU7u5b1JFS+YooUSIku1RgKXQMQB2AJ49qqVdvf+PTTf8Ar2P/AKNkqlSluOHwl3UPnSznP3pbZdw7fKTGP0QfjmmWUSO00sq7o4IzIy5+9yFUfTcy55HGcc0+9/49NN/69j/6Nkot/wB3pV7KPvO0cBz02klz+OY1/M1X2v67EXtD52/Gwf2vqQ4W+uUXsqSFVHsAOAPYVFPf3l0gS4u55kByFkkLDPrzVeip5n3LUIrVIltoGurqG3QgPK4RS3TJOOafeTrPcExAiBAEiU9Qo6Z7ZPU47kmpdO+T7XP18q2f5fXfiP8ATfn8KpUbIS1l6F2PFnbLcMiNPLzCHUOoQEhmIPGcjAznoxwPlNVZZpZ5TLNI8kjdXdiSfxNWtW+XU5ov+eG2DP8Ae2AJn8duce9UqctNAhqubuFXdX/5Dd//ANfMn/oRqlV3V/8AkN3/AP18yf8AoRpfZB/GvR/oEv8AyBLX/r5m/wDQYqpVdl/5Alr/ANfM3/oMVUqJbhDb5v8AMuyf6Vp6S9ZrfEcnqUP3W/A/KT0A2Cm6c6/aGhkYLHcIYmLHABPKknsAwUn2HfpSWMqRztHM22CdfKlOM7QSCG454IDYHXGO9QTRPBPJDKu2SNijDOcEHBp32Yrbx/r+v+AI6NG7I6lXU4ZWGCD6Grdj+5iuLzo0ShYj6SNwPfIUOwPYqPoTUf3sqXg5W4UMx/6aDh89gS2Wx6MOmcUXf7i0trUcMy+fKO+5vu/UBNpHpvb6UWswb5opd/6f+RXtoGurqG3QgPK4RS3TJOOafezrcXbPGCIwFSPd12qAq598AZ96ltv9Hsri66O37iPP+0DvI9cLwR23g8cVSpPRDWsr9gooopFhRRRQAUUUUAFFFFAF3UvmmglHKSW0W0+u1Ah/8eVh+FEHz6ReRryyyRSkf7I3KT+bqPxom/f6Vbyj71uxgbHQKSXX8STJ/wB8j8TTfnlmtu08LIMdSw+dQPcsqj3zjrV/a9TLaHp+j/yKVFFFQal3S/8Aj7k/69p//RT1Sq7pf/H3J/17T/8Aop6pU/skL436L9S7qn/H3H/17Qf+ikqlWlPJp100cj3F1G4ijRlW3VhlUC8HePT0qLytM/5+7v8A8BV/+OU5K7uTCSUUn+TKVFXfK0z/AJ+7v/wFX/45Tbm2gjtYbi3nkkSR3QiSIIQVCnsx/vfpS5WXzq9v0ZUq7F/yBLr/AK+Yf/QZapVdi/5Al1/18w/+gy0R3FPb5r8w0j/kN2H/AF8x/wDoQqlV3SP+Q3Yf9fMf/oQqlR9kF8b9F+oVdl/5Alr/ANfM3/oMVUquy/8AIEtf+vmb/wBBioWzCW69f0YaX/x9yf8AXtP/AOinqlV3S/8Aj7k/69p//RT1So+yC+N+i/Uu2Xz2t/F1JhDqnqyuvIHqF3/hntmoLOSKG9t5Z03wpIrOmAdyg8jB68UWlx9muUlK71GQ6ZxuUjDDPbIJGfei6t/s8oAbfG6h43xjcp/qOQeuCCO1O+ifYLatPqXLi9ura4eF0siUONy2kWGHYj5eQRyD6Gov7UuP+edp/wCAcX/xNNSWG5RY7pyjoNqTBd3HQK3fA9RkgcYPGHf2bI3MVxaSJ2b7QiZ/ByGH4ineT2ZCUFpJIP7UuP8Annaf+AcX/wATR/alx/zztP8AwDi/+Jo/s5k5nurSJezeeJOfTEe4/jjFHmWlr/qk+0yj/lpKMRg+y9+ehbgg8rReXVjtTeyuQXN1LdshlKfIuxQkaoAMk9FAHUmoat6qix6veoihUWdwqqMADceBVSple+pcLcqsXb3/AI9NN/69j/6Nkoi/5Al1/wBfMP8A6DLRe/8AHppv/Xsf/RslEX/IEuv+vmH/ANBlquvy/Qj7Pz/UpUUUVBqXbD5ob6IffktjtHrtdXP/AI6rH8KpVNaXH2a5SUrvUZDpnG5SMMM9sgkZ96Lq3+zzlVbfGeY5MYDrng//AFuxyDyKe6IWkmu5Pq3Oq3Eo+7M3nr6hXG8Z98MM1Sq3HLDcQxwXLmMxgrFKFyACSdrD0yScjJHPB4w77Fb/APQUtP8AvmX/AOIptXd0KL5VyvoUqu6v/wAhu/8A+vmT/wBCNHmWlr/qk+0yj/lpKMRg+y9+ehbgg8rVR3aR2d2LOxyzMckn1NJ6Kw1rK5bl/wCQJa/9fM3/AKDFVKrsv/IEtf8Ar5m/9BiqlRLcIbfN/mFXbz/SYIr0cs37uf8A3wOGP+8OcnksHqlV2w/f+ZYn/l4x5ftKM7fzyV9Buz2oj2CenvdibTI4r2JrS4fZHE3nhgQCF4EgHqdoDd/ucDk1RuJ2ubh5nABY52r0UdgPQAcAegqKrenIv2hppFDR26GVgwyCRwoI7gsVB9j26073shW5W5f1/THah+5aKyHW2XbJjoZCct+I4XPfYO2KpU53aR2d2LOxyzMckn1NNpN3ZcVZWCiiikMKKKKACiiigAooooAu2H7/AMyxP/Lxjy/aUZ2/nkr6DdntVWGV4J45om2yRsHU4zgg5FMq7ff6Rtvl583/AF2P4Zec5/3sbh25IH3TVdPQh6S12Yy/iSK53QriGVRLGM5ADDO3Pfacrn1U1Vq7H/pWnvF1mt8yR+pQ/eX8D8wHQDeapUpdxweln0LemyRx3hMsgjRopU3sCQC0bKM4BPUinfYrf/oKWn/fMv8A8RVKihPS1gcbu6Zd+xW//QUtP++Zf/iKPsVv/wBBS0/75l/+IqlRRddhcr7v8P8AIu/Yrf8A6Clp/wB8y/8AxFLd+THp1vbx3Mc7rLI7GNWAAIQD7wH901Roo5tNg5HdNsKvWnkyadcW8lzHA7SxupkViCAHB+6D/eFUaKE7MqUeZWNWwhtbXUba4fU7UpFKrsFSXOAQePkrKoooburCjGzvcK0IxBPpcML3kMEkc0jkSK5yGVAMbVP901n0UJ2HKNzTtora0kklOo28n7mVAqLJklkZR1QDqR3rMooobuKMbO9wqxBciNDFNEJoSc7CSCp6EqR0OPqOBkHAqvRSTsNpPcu/Zbefm1ukVj0huDsb/vr7pA9SVzjp0o/su4/56Wn/AIGRf/FVSop3XYm0lsy7/ZzJzPdWkS9m88Sc+mI9x/HGKM2Fv90PdyDj5wUjH5Hcw9Pu9BkdqpUUXXRByt7sfNK888k0rbpJGLscYyScmmUUUi1oaTpb3VnZg30ELxRFGSRZM58x2/hUjowpsggg0uaFLyGeSSaNwI1cYCq4Odyj+8Kz6Krm8iPZ+f8AW4UUUVJYVaiux5QguY/OgH3QCFde/wArYOBnPHI5PGeaq0UJ2E0nuXfslo/zR6lCqnoJo3VvxChh+po+wRr/AKzULRM8ry7bh2PyqcfQ4PqBVKinddieV9/yL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