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In C#, pointers and arrays are related For example, within a fixed statement, the name of an array without any index generates a pointer to the start of the array when used as an initializer Consider the following program:

Evaluating all constants the characteristics equations for the modi ed sine curve are: for 0 q 1 b 8 q q y = h 043990 - 035014 sin 4p b b h q 1 - cos 4p b b h q y = 552796 2 sin 4p b b q h y = 694664 cos 4p b3 b y = 043990

/* An array name without an index yields a pointer to the start of the array */ using System; class PtrArray { unsafe static void Main() { int[] nums = new int[10]; fixed(int* p = &nums[0], p2 = nums) { if(p == p2) ConsoleWriteLine("p and p2 point to same address"); } } }

boolean DocumentPartiallyRefreshed()

The output is shown here:

1 q 7 8 b 8 q 4p q p - y = h 028005 + 043990 - 0351506 cos 3 b 3 b h 4p q p + y = 043990 + 131970 sin 3 b 3 b y = 552796 y = 231555 7 q 1 8 b q q y = h 056010 + 043990 - 003515006 sin 4p b b h q y = 043989 1 - cos 4p b b q h sin 4p b2 b q h y = 694664 3 cos 4p b b y = 552796 h 4p q p + sin 3 b 3 b2 h 4p q p + cos 3 b 4 b3

Part I:

time DocumentTime()

&nums[0]

(318)

Since the second form is shorter, most programmers use it when a pointer to the start of an array is needed

The DrillFilters function displays drill filters applied to the report and will only work when your report is in drill mode When your report is in structure mode, the cell will appear empty

When a pointer refers to an array, the pointer can be indexed as if it were an array This syntax provides an alternative to pointer arithmetic that can be more convenient in some situations Here is an example:

A computer solution is employed to establish the incremental displacement values and the characteristic curves of the action The maximum velocity of the modi ed sine curve is h h ymax = 1760 , the maximum acceleration is ymax = 5528 2 , and the maximum jerk is b b h ymax = 6947 3 The nondimensionalized displacement, velocity, and acceleration factors b are given in Table A-4, App B Figure 310 indicates the comparison (Erdman and Sandor, 1997) of the cycloidal, modi ed trapezoidal, and modi ed sine curves The data shown is for a 3-inch pitch diameter cam having a 2-inch rise in 6 degrees of cam rotation

// Index a pointer as if it were an array using System; class PtrIndexDemo { unsafe static void Main() { int[] nums = new int[10]; // Index a pointer ConsoleWriteLine("Index pointer like array"); fixed (int* p = nums) { for(int i=0; i < 10; i++) p[i] = i; // index pointer like array for(int i=0; i < 10; i++) ConsoleWriteLine("p[{0}]: {1} ", i, p[i]); } // Use pointer arithmetic ConsoleWriteLine("\nUse pointer arithmetic"); fixed (int* p = nums) { for(int i=0; i < 10; i++) *(p+i) = i; // use pointer arithmetic for(int i=0; i < 10; i++) ConsoleWriteLine("*(p+{0}): {1} ", i, *(p+i)); } } }

string DrillFilters(any_datatype report_variable; string string_separator)

The output is shown here:

In this section we will reshape the cycloidal curve to improve its acceleration characteristics This curve is the modi ed cycloidal curve that was developed by Wildt (1953) Figure 311 indicates the acceleration comparison between the true cycloidal curve and the Wildt cycloidal curve The basic cycloidal curve equation for the displacement 1 2pq q y = h sin b 2p b (258)

20:

report has been filtered or which level of drill it is at Also, because you cannot invoke the Formula Editor while in drill mode, add this cell by selecting the left panel, and then Templates | FreeStanding Cells | Formula and Text Cells | Drill Filters