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The ECTF reference framework represents the industry consensus for standards-based computer telephony solutions It consists of both an overall architecture and a comprehensive set of specifications that define the behavior of various system components and the interfaces between components The ECTF framework provides a model for open media server construction The ECTF specifications define the following elements of a media server: At the heart of a media server is a piece of server software that implements media services functionality and is accessible to media clients through both a media services protocol and/or programmatic interfaces The server is known as an ECTF S100 server Media services provided by the S100 server can be accessed over a network using a protocol known as ECTF S200 Media services can also be access using a 'C' language interface known as S100, and a Java language interface known as ECTF S410 Media resources may be hardware-based or software-based and these interface to the media server software through a well defined service provider interface known as ECTF S300 Hardware-based resources including media access device implementations are interconnected through a standardized TDM bus The ECTF defines both H100 based on the PCI bus and H110 based on the compact PCI bus (See sidebar ''ECTF CT Bus: H100 and H110" on page 408) The relevant portions of the ECTF framework are illustrated in Figure 10-21

NOTE C++ defines the complex class, which, of course, provides a different way of performing complex math

The frame propagates down the wire into the hub, which creates copies of the frame and sends it to every other system on the network Every NIC receives the frame and checks the MAC address If a NIC finds that a frame is addressed to it, it processes the frame (Figure 2-23); if the frame is not addressed to it, the NIC erases it

The complex math functions are shown in Table 20-1 Notice that float complex, double complex, and long double complex versions of each function are defined The float complex version uses the suffix f, and the long double complex version uses the suffix 1 Also, angles are in radians

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An open media server can be assembled entirely from off the shelf parts supplied by different vendors The first step in building an open media server is choosing the chassis in which to build it At the low-end, this could be any computer with a PCI backplane into which H100 cards can be installed H100 is limited by the PCI bus which requires that the computer be switched off to install and remove PCI cards Systems that require high availability will typically be built around compact PCI backplanes that support hot plugging of cards Makers of compact PCI chassis offer a range of products for high availability environments that include redundant power supplies, redundant fans, rack mounting, cable routing, etc The chassis may or may not include a main processor and operating system If not, this must be added to host the media services software and, optionally, software-based resources and local media clients Chassis vary in terms of the number of slots they have It's important to have a good estimate of how many will be required so that the chassis is of sufficient size

So, what happens to the data when it gets to the correct NIC First, the receiving NIC uses the CRC to verify that the data is valid If it is, the receiving NIC strips off all the framing information and sends the data to the software the network operating system for processing The receiving NIC doesn t care what the software does with the data; its job stops the moment it passes on the data to the software Any device that deals with a MAC address is part of the OSI Data Link layer Let s update the OSI model to include details about the Data Link layer (Figure 2-24) Note that the cabling and the hub are located in the Physical layer The NIC is in the Data Link layer, but spans two sublayers

Page 485 Function float cabsf(float complex arg ); double cabs(double complex arg); long double cabsl(long double complex arg ); float complex cacosf(float complex arg); double complex cacos(double complex arg); long double complex cacosl(long double complex arg); float complex cacoshf(float complex arg ); double complex cacosh(double complex arg ); long double complex cacoshl(long double complex arg ); float cargf(float complex arg); double carg(double complex arg); long double cargl(long double complex arg); float complex casinf(float complex arg ); double complex casin(double complex arg); long double complex casinl(long double complex arg ); float complex casinhf(float complex arg ); double complex casinh(double complex arg ); long double complex casinhl(long double complex arg ); float complex catanf(float complex arg ); double complex catan(double complex arg ); long double complex catanl(long double complex arg ); float complex catanhf(float complex arg); double complex catanh(double complex arg ); long double complex catanhl(long double complex arg); Table 20-1 The Complex Math Functions Description Returns the complex absolute value of arg

(table continued on next page)

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