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The thickness of the Nernst layer (see Eq. 2.7.1) is 6 = 1.6lD1/3vl/6co-l/2 Convective diffusion to a growing sphere. In the polarographic method (see Section 5.5) a dropping mercury electrode is most often used. Transport to this electrode has the character of convective diffusion, which, however, does not proceed under steady-state conditions. Convection results from growth of the electrode, producing radial motion of the solution towards the electrode surface. It will be assumed that the thickness of the diffusion layer formed around the spherical surface is much smaller than the radius of the sphere (the drop is approximated as an ideal spherical surface). The spherical surface can then be replaced by a planar surface

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On the ARPANET, various networks supported various maximum-sized packets (envelopes), so when a system needed to transfer information from one system to another, it often required unpacking one large envelope to fit into many smaller envelopes In order to alleviate these problems, Kahn undertook the development of a new host-to-host protocol The new protocol would support global addressing, the ability to recover from lost packets, fragmentation and reassembly (the big-envelope-to-smallenvelope problem), end-to-end checksums to verify that packet contents have not been altered in transit, and host-to-host flow control he asked Cerf, who was by this time a professor at Stanford University, to help with the protocol development because he had experience with the design of NCP To solicit the widest possible input for the project, Cerf ran a series of seminars at Stanford for students and visitors to discuss and challenge ideas as they were formed.

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Fig. 2.23 Movement of the solution towards an expanding sphere modelled by a prism with an expanding plane as a base. When the base expands from the original area A ^ Q D , (equal to Aotf3) to the area A2B2C2D2 (AQt^3) then the point in the solution originally at a distance xx must move to the distance x2 in order to keep a constant volume of the prism Vo (i.e. to preserve the condition of the incompresssibility of the solution, see Eq. 2.7.4). This model fits the actual situation only when the distance xx is small {xx AJ )

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Leading lines create an illusion by means of linear perspective and can create a feeling of depth by merging at what is called the vanishing point. Oblique and angular lines convey a sense of dynamic balance and a sense of action. Lines can also direct attention toward the main subject of the photograph or contribute to the photograph s organization by dividing it into compartments. A straight, horizontal line, commonly found in landscape photography, gives the impression of calm, tranquility, and space. An image lled with strong vertical lines tends to have the classical impression of height, power, and/or grandeur. Tightly angled diagonal lines give a dynamic, lively, and active feeling to the image, a stylistic approach very common in contemporary wedding and portrait photography today. Curved lines or S-curves are generally used to create a sense of ow within a photograph. The eye generally scans these owing lines with ease and enjoyment as it follows it throughout the image. Compared to straight lines, S-curves provide a greater

The outcome of this effort was a protocol whose success exceeded anything that its designers could possibly have envisioned Cerf and Kahn presented their first version of the new protocol at a meeting of the INWG at Sussex University in the United Kingdom in September 1973 They called it the Transmission Control Protocol (TCP) And the rest, as the saying goes, is history A point on terminology is worth mentioning here The original TCP included the addressing and other functions of the IP protocol; hence, the original protocol was known simply as TCP (the IP protocol is an important part of the TCP/IP protocol stack and will be discussed in detail in 5) After more work and discussions on the protocol, Kahn and Cerf decided in 1978 to split TCP into two discrete protocols, one called TCP and one called the Internet Protocol (IP) Each protocol would.

increasing in size according to the same laws as those governing the growth of the surface of a sphere, while the solution phase is modelled by a prism with an expanding plane as base. Let us first determine the velocity of a point in the solution at the distance x from the surface (Fig. 2.23). The original spherical surface increases as a result of an increase in its volume at a constant velocity u. The area of the surface of the sphere at time t is given by the relationship A = (4jt)V3(3ut)2/3 = A0t2/3, where Ao is the area at time t = \. From the incompressibility of the liquid it follows for volume Aoxt2/3 that (2.7.14) = constant

(2.7.15)

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