167 lines
8.0 KiB
C++
167 lines
8.0 KiB
C++
// Redistribution and use in source and binary forms, with or without
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// modification, are permitted provided that the following conditions
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// are met:
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// * Redistributions of source code must retain the above copyright
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// notice, this list of conditions and the following disclaimer.
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// * Redistributions in binary form must reproduce the above copyright
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// notice, this list of conditions and the following disclaimer in the
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// documentation and/or other materials provided with the distribution.
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// * Neither the name of NVIDIA CORPORATION nor the names of its
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// contributors may be used to endorse or promote products derived
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// from this software without specific prior written permission.
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//
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// THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS ''AS IS'' AND ANY
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// EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE
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// IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR
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// PURPOSE ARE DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT OWNER OR
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// CONTRIBUTORS BE LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL,
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// EXEMPLARY, OR CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT LIMITED TO,
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// PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES; LOSS OF USE, DATA, OR
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// PROFITS; OR BUSINESS INTERRUPTION) HOWEVER CAUSED AND ON ANY THEORY
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// OF LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY, OR TORT
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// (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE
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// OF THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE.
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//
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// Copyright (c) 2008-2023 NVIDIA Corporation. All rights reserved.
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// Copyright (c) 2004-2008 AGEIA Technologies, Inc. All rights reserved.
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// Copyright (c) 2001-2004 NovodeX AG. All rights reserved.
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#pragma once
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/** \addtogroup vehicle2
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@{
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*/
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#include "foundation/PxFoundation.h"
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#include "vehicle2/PxVehicleParams.h"
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#include "PxVehicleTireStates.h"
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#if !PX_DOXYGEN
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namespace physx
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{
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namespace vehicle2
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{
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#endif
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struct PxVehicleTireForceParams
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{
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/**
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\brief Tire lateral stiffness is a graph of tire load that has linear behavior near zero load and
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flattens at large loads. latStiffX describes the minimum normalized load (load/restLoad) that gives a
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flat lateral stiffness response to load.
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\note A value of 0.0 indicates that the tire lateral stiffness is independent of load and will adopt
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the value #latStiffY for all values of tire load.
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*/
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PxReal latStiffX;
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/**
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\brief Tire lateral stiffness is a graph of tire load that has linear behavior near zero load and
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flattens at large loads. latStiffY describes the maximum possible value of lateral stiffness that occurs
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when (load/restLoad) >= #latStiffX.
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<b>Unit:</b> force per lateral slip = mass * length / (time^2)
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*/
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PxReal latStiffY;
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/**
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\brief Tire Longitudinal stiffness
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\note Longitudinal force can be approximated as longStiff*longitudinalSlip.
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<b>Unit:</b> force per longitudinal slip = mass * length / (time^2)
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*/
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PxReal longStiff;
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/**
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\brief Tire camber stiffness
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\note Camber force can be approximated as camberStiff*camberAngle.
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<b>Unit:</b> force per radian = mass * length / (time^2)
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*/
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PxReal camberStiff;
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/**
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\brief Graph of friction vs longitudinal slip with 3 points.
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\note frictionVsSlip[0][0] is always zero.
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\note frictionVsSlip[0][1] is the friction available at zero longitudinal slip.
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\note frictionVsSlip[1][0] is the value of longitudinal slip with maximum friction.
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\note frictionVsSlip[1][1] is the maximum friction.
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\note frictionVsSlip[2][0] is the end point of the graph.
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\note frictionVsSlip[2][1] is the value of friction for slips greater than frictionVsSlip[2][0].
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\note The friction value is computed from the friction vs longitudinal slip graph using linear interpolation.
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\note The friction value computed from the friction vs longitudinal slip graph is used to scale the friction
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value of the road geometry.
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\note frictionVsSlip[2][0] > frictionVsSlip[1][0] > frictionVsSlip[0][0]
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\note frictionVsSlip[1][1] is typically greater than frictionVsSlip[0][1]
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\note frictionVsSlip[2][1] is typically smaller than frictionVsSlip[1][1]
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\note longitudinal slips > frictionVsSlip[2][0] use friction multiplier frictionVsSlip[2][1]
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*/
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PxReal frictionVsSlip[3][2]; //3 (x,y) points
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/**
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\brief The rest load is the load that develops on the tire when the vehicle is at rest on a flat plane.
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\note The rest load is approximately the product of gravitational acceleration and (sprungMass + wheelMass).
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<b>Unit:</b> force = mass * length / (time^2)
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*/
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PxReal restLoad;
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/**
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\brief Tire load variation can be strongly dependent on the time-step so it is a good idea to filter it
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to give less jerky handling behavior.
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\note Tire load filtering is implemented by linear interpolating a graph containing just two points.
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The x-axis of the graph is normalized tire load, while the y-axis is the filtered normalized tire load that is
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to be applied during the tire force calculation.
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\note The normalized load is the force acting downwards on the tire divided by restLoad.
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\note The minimum possible normalized load is zero.
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\note There are two points on the graph: (minNormalisedLoad, minNormalisedFilteredLoad) and (maxNormalisedLoad, maxFilteredNormalisedLoad).
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\note Normalized loads less than minNormalisedLoad have filtered normalized load = minNormalisedFilteredLoad.
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\note Normalized loads greater than maxNormalisedLoad have filtered normalized load = maxFilteredNormalisedLoad.
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\note Normalized loads in-between are linearly interpolated between minNormalisedFilteredLoad and maxFilteredNormalisedLoad.
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\note The tire load applied as input to the tire force computation is the filtered normalized load multiplied by the rest load.
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\note loadFilter[0][0] is minNormalisedLoad
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\note loadFilter[0][1] is minFilteredNormalisedLoad
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\note loadFilter[1][0] is maxNormalisedLoad
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\note loadFilter[1][1] is maxFilteredNormalisedLoad
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*/
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PxReal loadFilter[2][2]; //2 (x,y) points
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PX_FORCE_INLINE PxVehicleTireForceParams transformAndScale(
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const PxVehicleFrame& srcFrame, const PxVehicleFrame& trgFrame, const PxVehicleScale& srcScale, const PxVehicleScale& trgScale) const
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{
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PX_UNUSED(srcFrame);
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PX_UNUSED(trgFrame);
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PxVehicleTireForceParams r = *this;
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const PxReal scale = trgScale.scale / srcScale.scale;
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r.latStiffY *= scale;
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r.longStiff *= scale;
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r.camberStiff *= scale;
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r.restLoad *= scale;
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return r;
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}
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PX_FORCE_INLINE bool isValid() const
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{
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PX_CHECK_AND_RETURN_VAL(latStiffX >= 0, "PxVehicleTireForceParams.latStiffX must be greater than or equal to zero", false);
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PX_CHECK_AND_RETURN_VAL(latStiffY > 0, "PxVehicleTireForceParams.latStiffY must be greater than zero", false);
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PX_CHECK_AND_RETURN_VAL(longStiff > 0, "PxVehicleTireForceParams.longStiff must be greater than zero", false);
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PX_CHECK_AND_RETURN_VAL(camberStiff >= 0, "PxVehicleTireForceParams.camberStiff must be greater than or equal zero", false);
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PX_CHECK_AND_RETURN_VAL(restLoad > 0, "PxVehicleTireForceParams.restLoad must be greater than zero", false);
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PX_CHECK_AND_RETURN_VAL(loadFilter[1][0] >= loadFilter[0][0], "PxVehicleTireForceParams.loadFilter[1][0] must be greater than or equal to PxVehicleTireForceParams.loadFilter[0][0]", false);
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PX_CHECK_AND_RETURN_VAL(loadFilter[1][1] > 0, "PxVehicleTireLoadFilterData.loadFilter[1][1] must be greater than zero", false);
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PX_CHECK_AND_RETURN_VAL(0.0f == loadFilter[0][0], "PxVehicleTireLoadFilterData.loadFilter[0][0] must be equal to zero", false);
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PX_CHECK_AND_RETURN_VAL(frictionVsSlip[0][0] >= 0.0f && frictionVsSlip[0][1] >= 0.0f, "Illegal values for frictionVsSlip[0]", false);
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PX_CHECK_AND_RETURN_VAL(frictionVsSlip[1][0] >= 0.0f && frictionVsSlip[1][1] >= 0.0f, "Illegal values for frictionVsSlip[1]", false);
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PX_CHECK_AND_RETURN_VAL(frictionVsSlip[2][0] >= 0.0f && frictionVsSlip[2][1] >= 0.0f, "Illegal values for frictionVsSlip[2]", false);
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return true;
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}
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};
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#if !PX_DOXYGEN
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} // namespace vehicle2
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} // namespace physx
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#endif
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/** @} */
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