CAMRAD II COMPREHENSIVE ANALYTICAL MODEL OF ROTORCRAFT AERODYNAMICS AND DYNAMICS



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CAMRAD II COMPREHENSIVE ANALYTICAL MODEL OF ROTORCRAFT AERODYNAMICS AND DYNAMICS 1

CAMRAD II IS AN AEROMECHANICAL ANALYSIS OF HELICOPTERS AND ROTORCRAFT INCORPORATING ADVANCED TECHNOLOGY multibody dynamics nonlinear finite elements rotorcraft aerodynamics and wakes FOR DESIGN, TESTING, AND EVALUATION OF ROTORS AND ROTORCRAFT AT ALL STAGES RESEARCH, CONCEPTUAL DESIGN, DETAILED DESIGN, DEVELOPMENT CALCULATES PERFORMANCE, LOADS, VIBRATION, RESPONSE, STABILITY CONSISTENT, BALANCED, YET HIGH LEVEL OF TECHNOLOGY IN SINGLE COMPUTER PROGRAM FOR WIDE RANGE OF PROBLEMS AND WIDE CLASS OF ROTORCRAFT 2

CAMRAD II DESIGNED FOR FLEXIBILITY IN MODEL OF DYNAMIC AND AERODYNAMIC CONFIGURATION FLEXIBILITY AND GENERALITY OF CONFIGURATION ACHIEVED BY ASSEMBLING STANDARD COMPONENTS WITH STANDARD INTERFACES, AND SOLVING SYSTEM USING STANDARD PROCEDURES SO CAMRAD II CAN MODEL TRUE GEOMETRY OF ROTORCRAFT multiple load paths such as swashplate and control system, lag dampers, bearingless rotor vibration control devices such as pendulum absorbers or active control arbitrary elastic axis and arbitrary hinge order drooped and swept tips, dissimilar blades RANGE OF MODELLING OPTIONS MAKES CAMRAD II A PRACTICAL ENGINEERING TOOL can balance efficiency and accuracy for a particular problem 3

CONFIGURATIONS FOR EASE OF USE, SHELL PROVIDED TO BUILD TYPICAL ROTORCRAFT AND ROTOR MODELS, AND SOLVE TYPICAL PROBLEMS Advanced Technology Rotor Systems core input always gives complete flexibility to define and revise the model ONE-ROTOR OR TWO-ROTOR HELICOPTER OR TILTROTOR main-rotor / tail-rotor helicopter tandem and coaxial helicopters tilting proprotor aircraft Bearingless Rotor with Swept-Tip Blades GENERAL MULTI-ROTOR AIRCRAFT WIND TUNNEL OR FREE FLIGHT OPERATING CONDITIONS ARTICULATED, TEETERING, GIMBALLED, HINGELESS, OR BEARINGLESS HUB, WITH ARBITRARY NUMBER OF BLADES 4

SWASHPLATE AND PITCH LINK MODEL WITH TRUE LOAD PATH or rotor control introduced at pitch bearing (simpler, approximate model) CONFIGURATIONS IDENTICAL, EQUALLY SPACED BLADES or DISSIMILAR, NON-EQUALLY-SPACED BLADES NORMAL MODES REPRESENTATION OF AIRFRAME ELASTIC MOTION and TRANSMISSION COMPONENTS FOR DRIVE TRAIN MODEL (only deal with torques) or BUILD FUSELAGE AND DRIVE TRAIN FROM RIGID BODIES AND BEAM ELEMENTS SLUNG LOADS NONROTATING WINGS WIND TURBINES 5

CAMRAD II ANALYSIS TASKS TRIM TASK FIND EQUILIBRIUM SOLUTION FOR STEADY STATE OPERATING CONDITION arbitrary trim targets and controls harmonic or time-finite-element solution high resolution post-trim solution for coupling with external aeroacoustic analysis solve equations (differential, integral, static, implicit) for motion of system evaluate required output quantities from response equilibrium solution, steady state operating condition TRIM performance loads vibration TRANSIENT TASK INTEGRATE EQUATIONS IN TIME FOR PRESCRIBED EXCITATION integrate in time for prescribed excitation TRANSIENT response FLUTTER TASK ANALYZE DIFFERENTIAL EQUATIONS, LINEARIZED ABOUT TRIM SOLUTION constant coefficients or Floquet theory differential equations, linearized about trim FLUTTER stability eigenanalysis, time history solution, frequency response 6

CAMRAD II STRUCTURAL DYNAMICS MULTIBODY DYNAMICS / FINITE ELEMENT BASIS FOR STRUCTURAL DYNAMICS, WITH OPTIONAL MODAL REDUCTION EXACT KINEMATICS AND EQUATIONS OF MOTION FOR ALL RIGID BODY MOTION, ALL JOINT MOTION, AND ALL INTERFACES LARGE MOTION GENERAL SPRING / DAMPER / ACTUATOR MODEL CAN BE USED AT ANY JOINT BEAM ELEMENT CAN BE USED ANYWHERE IN SYSTEM, NOT JUST FOR ROTOR BLADES STRUCTURAL DYNAMIC COMPONENTS AVAILABLE: rigid body linear normal modes (for fuselage) transmission (for drive train) rod/cable beam lag mode damping (% critical) lag mode damping (% critical) 10. 8. 6. 4. 2. Bearingless Rotor Stability calculated flexbeam bending, moving block flexbeam bending, transient hover 0. 0.00 0.02 0.04 0.06 0.08 0.10 rotor thrust, C T /σ 10. 8. 6. 4. 2. C T /σ =.075 0. 0.0 0.1 0.2 0.3 0.4 0.5 advance ratio, µ 7

BEAM COMPONENT EXACT RIGID BODY AND JOINT MOTION ARBITRARY BEAM AXIS OR ELASTIC AXIS straight within beam element OPTIONS FOR KINEMATICS OF BEAM ELASTIC MOTION: 2nd order (Hodges and Dowell) or almost exact (extension/torsion from bending still 2nd order) or geometrically exact (still small strain) flap bending moment (ft-lb), mean 600. 400. 200. 0. -200. 0.0 0.2 0.4 0.6 0.8 1.0 radial station, r/r 180. Bearingless Rotor; C T /σ =.075, µ =.37 measured blade and flexbeam measured pitch case calculated OPTIONS FOR BEAM STRUCTURAL MODEL: or isotropic beam with elastic axis anisotropic or composite material, without assumption that beam axis is elastic axis oscillatory 120. 60. 0. 0.0 0.2 0.4 0.6 0.8 1.0 radial station, r/r 8

CAMRAD II AERODYNAMICS ROTORCRAFT AERODYNAMICS MODEL BASED ON LIFTING LINE THEORY, WITH SOPHISTICATED WAKE ANALYSIS TO CALCULATE NONUNIFORM INDUCED VELOCITIES, USING RIGID, PRESCRIBED, OR FREE WAKE GEOMETRY WINGS AND WAKES CAN BE USED ANYWHERE IN SYSTEM, NOT JUST FOR ROTOR BLADES AERODYNAMIC COMPONENTS AVAILABLE: rigid airframe aerodynamics airframe flow field lifting line wing wing inflow, rotor inflow wing wake wing wake geometry, rotor wake geometry helicopter tail boom computational fluid dynamics rotor power, C P /σ rotor power, C P /σ 0.010 0.008 0.006 0.004 0.002 Rotor Forward Flight Performance calculated measured; µ =.400 measured; µ =.375 measured; µ =.300 measured; µ =.200 α s = -5 0.000 0.03 0.06 0.09 0.12 rotor lift, C L /σ 0.008 0.006 0.004 0.002 α s = 0 0.000 0.03 0.06 0.09 0.12 rotor lift, C L /σ 9

AIRFRAME AERODYNAMICS coefficients from equations or from tables AERODYNAMIC COMPONENTS WIND including ground boundary layer Blade Flap Bending Moment; C T /σ =.065, µ =.14 GUST uniform, convected, and tabular models ROTOR INFLOW momentum theory with corrections ducted fan, including fan-in-fin tail rotor moment (N-m) 100. 50. 0. -50. flight test, r/r =.54 calculated (free wake geometry) HELICOPTER TAIL BOOM circulation-controlled tail boom with reaction jet -100. 0. 90. 180. 270. 360. azimuth (deg) COMPUTATIONAL FLUID DYNAMICS interface with user-supplied cfd code 10

BASED ON SECOND-ORDER LIFTING-LINE THEORY AIRFOIL TABLES WITH CORRECTIONS including static stall delay factors WING COMPONENT ARBITRARY QUARTER-CHORD LOCUS (DROOP AND SWEEP ALONG WING AXIS) AND TWIST UNSTEADY AERODYNAMICS MODELS: incompressible, ONERA EDLIN, Leishman-Beddoes DYNAMIC STALL MODELS: Johnson, Boeing, Leishman-Beddoes ONERA EDLIN, ONERA BH TRAILING EDGE FLAP including unsteady loads 11

WAKE AND WAKE GEOMETRY COMPONENTS MOMENTUM THEORY, RIGID / PRESCRIBED WAKE GEOMETRY, OR FREE WAKE GEOMETRY as appropriate to problem INDUCED-VELOCITY CALCULATION single-peak and dual-peak (negative tip loading) rollup models tip vortex entrainment and inboard sheet stretching model tip vortex core models ground plane influence FREE WAKE GEOMETRY forward flight, low speed, and hover multiple rotors and wings distortion of all vortex structures trim and transient tasks airframe flow field influence ground plane influence 12

RIGID WING combination of rigid body and lifting-line wing components, trading generality for efficiency OTHER CAMRAD II COMPONENTS WING, ROTOR, AND ROTORCRAFT PERFORMANCE calculate standard performance measures REFERENCE FRAME access to frame motion, and transformation and addition of vectors FILTER periodic time history: operation such as mean, half-peak-topeak, harmonic, or derivative general time history: low pass filter or harmonic analysis REFERENCE PLANE for rotor tip-path plane motion 13

DIFFERENTIAL EQUATION static (scalar addition), first-order, or secondorder linear differential equations OTHER CAMRAD II COMPONENTS TRANSFER FUNCTION linear differential equation (from poles and zeros) PROGRAMMABLE incorporate user-programmed routines (based on differential equation component) FOURIER SERIES calculate time history from harmonics PRESCRIBED CONTROL generate prescribed input for transient task PLUGIN shell plugins and plugin components; developed, distributed, and supported by other companies 14

CAMRAD II DEVELOPED BY JOHNSON AERONAUTICS THEORY AND SOFTWARE DEVELOPED BY WAYNE JOHNSON DR. JOHNSON HAS OVER 30 YEARS EXPERIENCE ANALYZING ROTORCRAFT AND DEVELOPING SOFTWARE, AT JOHNSON AERONAUTICS, U.S. ARMY, AND NASA AUTHOR OF WIDELY USED TEXTBOOK "HELICOPTER THEORY" FIRST RELEASE OF CAMRAD II WAS IN 1993 TRAINING AND SOFTWARE APPLICATION SUPPORT ARE PROVIDED BY DR. JOHNSON WEB SITE: www.johnson-aeronautics.com, or www.camrad.com 15

CAMRAD II IS MARKETED AND DISTRIBUTED BY ANALYTICAL METHODS, INC. PROVIDE FULL SUPPORT OF SOFTWARE INSTALLATION TRAINING MAINTENANCE APPLICATIONS UNLIMITED-TERM LICENSE YEARLY MAINTENANCE CONTRACT FOR APPLICATION SUPPORT AND SOFTWARE UPGRADES ROTORCRAFT ANALYSIS IS A COMPUTATIONALLY INTENSIVE TASK SO TYPICAL INSTALLATION IS ON A UNIX WORKSTATION SGI, HP, SUN, DEC ALSO DEC VMS, PC LINUX OTHER PLATFORMS 16

IT IS DIFFICULT TO ANALYZE ROTORCRAFT COMPLEX, MULTIDISCIPLINARY SYSTEM STILL A LOT WE DO NOT KNOW ABOUT AERODYNAMICS, DYNAMICS, AND STRUCTURES OF ROTORCRAFT STILL NEED ENGINEERING JUDGEMENT, EXPERIENCE, AND MUCH TESTING OF THE ACTUAL SYSTEM ROTORCRAFT ANALYSIS IT IS IMPOSSIBLE TO ANALYZE ROTORCRAFT EFFECTIVELY WITHOUT THE PROPER TOOLS CAMRAD II IS A SOPHISTICATED AND MATURE AEROMECHANICAL ANALYSIS OF HELICOPTERS AND ROTORCRAFT 17