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In order to prevent erroneous ACK responses due to delay variation, the receiver waits for a time before returning an ACK response if dwin < ack count. As per RFC 2581 [19], in the case of out-of-order segments an ACK response is immediately prompted, but otherwise the receiver waits for a time period Ti before responding with an ACK. This effective timeout interval is calculated with a timeout tolerance factor, , > 0 as follows, where i is calculated by Eq. (10.1): Ti = (2 + ) i (10.2)

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (154 / 1065) [2001-3-29 11:32:04]

double dval = 314159; complex_obj = dval;

int ival = 3; complex_obj = ival;

The reverse, however, is not automatically supported that is, an arithmetic data type cannot be directly initialized or assigned with a complex number class object For example, the following results in a compile-time error:

// error: no implicit conversion of a complex number // to a built-in arithmetic data type double dval = complex_obj;

There is also a mechanism in the DAA method to account for variable, instead of xed, increases in the dynamic window. The speed increase factor, , with 0 < < 1. If the maxdwin is a status indicator that turns true when the maximum possible value for the dynamic ACK window has been reached (by default set to 4 segments), then the dynamic ACK window s growth is set to dwin = dwin + dwin + 1 if maxdwin=false, otherwise (10.3)

To do this, we must explicitly indicate which component of the complex object we wish to assign The complex number class supports a pair of operations for reading either the real or the imaginary part For example, we can either use the member access syntax

s'(0)(n+1..0)=X s'(0)(n+1..n 2) q_pos(p 1), q_neg(p 1) combin. circuit c'(0)(n+1..n 2) 0 s'(0)(n..0) en(p 1), op(p 1) division_step s'(1)(n+1..0) s'(1)(n+1..n 2) combin. circuit c'(1)(n+1..n 2) 0 s'(1)(n..0) en(p 2), op(p 2) division_step s'(2)(n+1..0) c'(2)(n+1..0) c'(1)(n..0) 0 c'(1)(n+1..0) c'(0)(n..0) 0 c'(0)(n+1..0)=0

double re = complex_objreal(); double im = complex_objimag();

or the equivalent nonmember syntax:

// equivalent to the member syntax, above double re = real( complex_obj ); double im = imag( complex_obj );

Equation (10.3) allows the receiver to respond immediately with ACKs in the case when the TCP sender is in the Slowstart phase and each ACK increases its congestion window by a single segment. If ACKs were delayed during this phase the sender would not receive enough ACKs to increase its sending rate effectively. Essentially, the maxdwin parameter signi es (at the receiver) when the Slowstart phase (at the sender) is over. Once the maxdwin is reached once, then this mechanism is not activated again for the same connection. Hence, this facility is intended for short le transfers. The DAA method has been evaluated on chain and grid topologies of varying length and different number of ows [7]. On chain topologies of up to 8 hops and 20 ows, the method increases TCP NewReno throughput up to 50% over its regular version and 30% over the DDA method described in Section 10.4.2. In particular, it is noted that as the number of concurrent ows increases, the DAA method becomes increasingly effective. On grid topologies, taking into account 3 and 6 cross traf c sources, the performance improvement is of the same magnitude, but the difference diminishes against optimized (with respect to maximum congestion window size) Vegas and SACK agents. The method does not lead to a discernible performance advantage in the case of short-lived ows. From an implementation perspective the DAA method is an end-to-end sender/receiver modi cation. The sender needs to be tweaked with respect to initial cwnd size, and the receiver needs to implement the ACK dynamic window.

The complex number class supports four compound assignment operators: those of addition (+=), subtraction (-=), multiplication (*=), and division (/=) Thus, we can write, for example:

complex_obj += second_complex_obj;

Both the input and the output of a complex number are supported The output of a complex number is an ordered pair separated by a comma and surrounded by parentheses The first value is the real part, and the second value is the imaginary part For example,

complex< double > complex0( 314159, -2171 );

However, no modi cations to other layers are required, and no cross-layer feedback is assumed. Although the performance advantages of DAA are compelling, it should be noted that the method introduces new state variables and processing at the receiver, which increases its computational requirements. Furthermore, it is not clear how the method would interact with unmodi ed agents that is, if a DAA receiver would result in some penalty against a nonoptimized sender. Future enquiry might also consider the effect of each of the individual modi cations proposed in the DAA scheme on throughput; that is, distinguish which of the new mechanisms is responsible for the majority of the performance improvement.