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Figure 43 shows a plot of these curves If we compare this acceleration curve with the lower order 3-4-5 polynomial, we see larger maximum acceleration and larger maximum jerk values This indicates a possible inferiority to the 3-4-5 polynomial A zero value of jerk is not required since manufacturing limits generally cannot meet this control Next, let s compare the physical signi cance of the 4-5-6-7 polynomial Table 42 shows the dynamic comparison with the 3-4-5 polynomial, basic simple harmonic, and cycloidal curves The physical meaning of this controlled acceleration is best depicted by large-scale plotting of the curves Figure 44 compares these curves with an expanded view of the end points The data is based on 2 percent of follower rise and 14 percent of cam rotation Further control of fourth and higher derivatives raises the maximum acceleration and also the time consumed for the initial and nal displacement of the cam, and manufacturing limits are often demanded

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ActivationContext AppDomainManager ApplicationIdentity Attribute Buffer Console ContextStaticAttribute Delegate EventArgs FlagsAttribute GenericUriParser LdapStyleUriParser MarshalByRefObject MulticastDelegate Activator AppDomainSetup Array AttributeUsageAttribute CharEnumerator ConsoleCancelEventArgs Convert Enum Exception FtpStyleUriParser GopherStyleUriParser LoaderOptimizationAttribute Math NetPipeStyleUriParser AppDomain ApplicationId AssemblyLoadEventArgs BitConverter CLSCompliantAttribute ContextBoundObject DBNull Environment FileStyleUriParser GC HttpStyleUriParser LocalDataStoreSlot MTAThreadAttribute NetTcpStyleUriParser

4 1

Part II:

TABLE 42 Pro le Harmonic 3-4-5 Cycloidal 4-5-6-7

NewsStyleUriParser Object ParamArrayAttribute SerializableAttribute StringComparer TimeZoneInfo UnhandledExceptionEventArgs UriParser UriTemplateTable Version

NonSerializedAttribute ObsoleteAttribute Random STAThreadAttribute ThreadStaticAttribute TimeZoneInfoAdjustmentRule Uri UriTemplate UriTypeConverter WeakReference

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The successive derivative control for the DRD cam action can be generalized y = Cpq p + Cqq q + Crq r + Csq s which can be shown (Stoddart, 1953) having the boundary control conditions equal to zero at the endpoints Cp = Cq = Cr = C0 qrs ( q - p)( r - p)( s - p) C0 prs ( p - q )( r - q )( s - q ) C0 pqs ( p - r )( q - r )( s - r )

1 4

Nullable OperatingSystem ResolveEventArgs String TimeZone Type UriBuilder UriTemplateEquivalenceComparer ValueType

System defines the following structures:

0020 Cycloidal 0015 Displacement, y Simple harmonic 0010 3-4-5 4-5-6-7

ArgIterator Byte DateTime Double Int32 ModuleHandle RuntimeFieldHandle Sbyte TimeZoneInfoTransitionTime UInt32 Void ArraySegment<T> Char DateTimeOffset Guid Int64 Nullable<T> RuntimeMethodHandle Single TypedReference UInt64 Boolean ConsoleKeyInfo Decimal Int16 IntPtr RuntimeArgumentHandle RuntimeTypeHandle TimeSpan UInt16 UIntPtr

System defines the following interfaces:

0+ 4

_AppDomain ICloneable IConvertible IEquatable<T> IServiceProvider IAppDomainSetup IComparable ICustomFormatter IFormatProvider IAsyncResult IComparable<T> IDisposable IFormattable

Comparison of displacement characteristics (Graph range 2% of lift, 14% of cam rotation)

21:

System defines the following delegates:

C0 pqr ( p - s)( q - s)( r - s)

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4(x + 1) 1/5 dx = lim 5(x + 1)4/5

Action Action<T1, T2, T3> AssemblyLoadEventHandler ConsoleCancelEventHandler EventHandler Func<T, TResult> Func<T1, T2, T3 T4, TResult> UnhandledExceptionEventHandler Action<T> Action<T1, T2, T3, T4> AsyncCallback Converter<T, V> EventHandler<T> Func<T1, T2, TResult> Predicate<T> Action<T1, T2> AppDomainInitializer Comparison<T> CrossAppDomainDelegate Func<TResult> Func<T1, T2, T3, TResult> ResolveEventHandler

System defines these enumerations:

(46)

ActivationContextcontextForm Base64FormattingOptions ConsoleModifiers DayOfWeek GCCollectionMode MidpointRounding StringSplitOptions UriFormat UriKind AppDomainManagerInitializationOptions ConsoleColor ConsoleSpecialKey EnvironmentSpecialFolder GenericUriParserOptions PlatformID TypeCode UriHostNameType UriPartial AttributeTargets ConsoleKey DateTimeKind EnvironmentVariableTarget LoaderOptimization StringComparison UriComponents UriIdnScope

4(x + 1) 1/5 dx = lim 5(x + 1)4/5

As the preceding tables show, System is quite large It is not possible to examine all of its constituents in detail in a single chapter Furthermore, several of System s members, such as Nullable<T>, Type, Exception, and Attribute, are discussed in Part I or elsewhere in Part II Finally, because SystemString, which defines the C# string type, is such a large and important topic, it is covered in 22 along with formatting For these reasons, this chapter explores only those members that are most commonly used by C# programmers and that are not fully covered elsewhere

Find the displacement, velocity, and acceleration equations and values for the 4-5-6-7 follower motion for a DRD cam that has a rise of 05 in in 60 degree of cam rotation Using Eq (46) Cp = Cq = Cr = Cs =

Math defines several standard mathematical operations, such as square root, sine, cosine, and logarithms The Math class is static, which means all of the methods defined by Math are static and no object of type Math can be constructed It also means Math is implicitly sealed and cannot be inherited The methods defined by Math are shown in Table 21-1 All angles are in radians Math also defines these two fields: public const double E public const double PI