dynamic linking - definitie. Wat is dynamic linking
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Wat (wie) is dynamic linking - definitie

NUMERICAL INVARIANT THAT DESCRIBES THE LINKING OF TWO CLOSED CURVES IN THREE-DIMENSIONAL SPACE
Linking coefficient; Link coefficient; Linking integral; Gauss linking integral; Link number; Link crossing number
  • The [[Milnor invariants]] generalize linking number to links with three or more components, allowing one to prove that the [[Borromean rings]] are linked, though any two components have linking number 0.
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Dynamically Linked Library         
MICROSOFT'S IMPLEMENTATION OF THE SHARED LIBRARY CONCEPT IN WINDOWS AND OS/2
Dynamically linked library; Dynamic link library; .dll; Dynamically Linked Library; Dll files; Dynamic-Link Libraries; Declspec; Dllimport; Dllexport; Dynamic-Link Library; Dynamic Link Library; Dynamic Link Libraries; Microsoft Dynamic Link Library; Dynamic-link libraries; DLL file; DLL spoofing; DLL hijacking; .drv; Dynamically linked; RUNDLL.EXE; RUNDLL32.EXE; Rundll32.exe; Rundll.exe; Rundll; RUNDLL; RUNDLL32; Rundll32
<library> (DLL) A library which is linked to {application programs} when they are loaded or run rather than as the final phase of compilation. This means that the same block of library code can be shared between several tasks rather than each task containing copies of the routines it uses. The executable is compiled with a library of "stubs" which allow link errors to be detected at compile-time. Then, at {run time}, either the system loader or the task's entry code must arrange for library calls to be patched with the addresses of the real shared library routines, possibly via a jump table. The alternative is to make library calls part of the operating system kernel and enter them via some kind of trap instruction. This is generally less efficient than an ordinary subroutine call. It is important to ensure that the version of a dynamically linked library is compatible with what the executable expects. Examples of operating systems using dynamic linking are SunOS (.so - shared object files), Microsoft Windows (.dll) and RISC OS on the Acorn Archimedes (relocatable modules). (1995-12-12)
Dynamic-link library         
MICROSOFT'S IMPLEMENTATION OF THE SHARED LIBRARY CONCEPT IN WINDOWS AND OS/2
Dynamically linked library; Dynamic link library; .dll; Dynamically Linked Library; Dll files; Dynamic-Link Libraries; Declspec; Dllimport; Dllexport; Dynamic-Link Library; Dynamic Link Library; Dynamic Link Libraries; Microsoft Dynamic Link Library; Dynamic-link libraries; DLL file; DLL spoofing; DLL hijacking; .drv; Dynamically linked; RUNDLL.EXE; RUNDLL32.EXE; Rundll32.exe; Rundll.exe; Rundll; RUNDLL; RUNDLL32; Rundll32
Dynamic-link library (DLL) is Microsoft's implementation of the shared library concept in the Microsoft Windows and OS/2 operating systems. These libraries usually have the file extension DLL, OCX (for libraries containing ActiveX controls), or DRV (for legacy system drivers).
dynamic link library         
MICROSOFT'S IMPLEMENTATION OF THE SHARED LIBRARY CONCEPT IN WINDOWS AND OS/2
Dynamically linked library; Dynamic link library; .dll; Dynamically Linked Library; Dll files; Dynamic-Link Libraries; Declspec; Dllimport; Dllexport; Dynamic-Link Library; Dynamic Link Library; Dynamic Link Libraries; Microsoft Dynamic Link Library; Dynamic-link libraries; DLL file; DLL spoofing; DLL hijacking; .drv; Dynamically linked; RUNDLL.EXE; RUNDLL32.EXE; Rundll32.exe; Rundll.exe; Rundll; RUNDLL; RUNDLL32; Rundll32

Wikipedia

Linking number

In mathematics, the linking number is a numerical invariant that describes the linking of two closed curves in three-dimensional space. Intuitively, the linking number represents the number of times that each curve winds around the other. In Euclidean space, the linking number is always an integer, but may be positive or negative depending on the orientation of the two curves (this is not true for curves in most 3-manifolds, where linking numbers can also be fractions or just not exist at all).

The linking number was introduced by Gauss in the form of the linking integral. It is an important object of study in knot theory, algebraic topology, and differential geometry, and has numerous applications in mathematics and science, including quantum mechanics, electromagnetism, and the study of DNA supercoiling.