User:Nren4237/Areal density

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Areal density is a measure of the quantity of information

computer storage medium
. Generally, higher density is more desirable, for it allows greater volumes of data to be stored in the same physical space. Density therefore has a direct relationship to storage capacity of a given medium. Density also generally has a fairly direct effect on the performance within a particular medium, as well as price.

Examples

Hard drives store data in the magnetic polarization of small patches of the surface coating on a (normally) metal disk. The maximum areal density is defined by the size of the magnetic particles in the surface, as well as the size of the "head" used to read and write the data. The areal density of disk storage devices has increased dramatically since

Tbit/in². [2]
New technologies are under development and are expected to continue magnetic areal density progress.

Compact Discs (CDs), another common storage media of the early 2000s, stores data in small pits in plastic surface that is then covered with a thin layer of reflective metal. The standard defines pits that are 0.83 micrometers long and 0.5 micrometers wide, arranged in tracks spaced 1.6 micrometers apart, offering a density of about 0.90 Gbit/in². DVD disks are essentially a "product improved" CD, using more of the disk surface, smaller pits (0.64 micrometers), and tighter tracks (0.74 micrometers), offering a density of about 2.2 Gbit/in². Further improvements in HD DVD and Blu-ray
offer densities around 7.5 Gbit/in² and 12.5 Gbit/in², respectively (for single-layer devices in both cases).

By far the densest type of memory storage experimentally to date is

Exabytes/in^2.) This was demonstrated using electron microscopes and a copper medium as reported in the Stanford Report on January 28, 2009.[3]

Effects on performance

With the notable exception of NAND Flash memory, increasing storage density of a medium is generally associated with improved transfer speed at which that medium can operate. This is most obvious when considering various disk-based media, where the storage elements are spread over the surface of the disk and must be physically rotated under the "head" in order to be read or written. Higher density means more data moves under the head for any given mechanical movement.

Considering the floppy disk as a basic example, we can calculate the effective transfer speed by determining how fast the bits move under the head. A standard 3½

KiB
/s).

Now consider an improvement to the design that doubles the density of the bits by reducing sample length and keeping the same track spacing. This would immediately result in a doubling of transfer speed because the bits would be passing under the head twice as fast. Early floppy disk interfaces were originally designed with 250 kbit/s transfer speeds in mind, and were already being outperformed with the introduction of the "high density" 1.44

IDE
.

Although the effect on performance is most obvious on rotating media, similar effects come into play even for solid-state media like

computer bus
to the chips, and then through the chips to the individual "cells" used to store data (each cell holds one bit).

One defining electrical property is the resistance of the wires inside the chips. As the cell size decreases, through the improvements in

Moore's Law, the resistance is reduced and less power is needed to operate the cells. This, in turn, means that less electric current is needed for operation, and thus less time is needed to send the required amount of electrical charge into the system. In DRAM in particular the amount of charge that needs to be stored in a cell's capacitor
also directly affects this time.

As fabrication has improved, solid-state memory has improved dramatically in terms of performance. Modern DRAM chips had operational speeds on the order of 10 ns or less. A less obvious effect is that as density improves, the number of DIMMs needed to supply any particular amount of memory decreases, which in turn means less DIMMs overall in any particular computer. This often leads to improved performance as well, as there is less bus traffic. However, this effect is generally not linear.

Effects on price

Storage density also has a strong effect on the price of memory, although in this case the reasons are not so obvious.

In the case of disk-based media, the primary cost is the moving parts inside the drive. This sets a fixed lower limit, which is why the average selling price for both of the major HDD manufacturers has been $45–75 US since 2007.[4] That said, the price of high-end drives has fallen rapidly, and this is indeed an effect of density. In this case the only way to make a higher capacity drive is to use more platters, essentially individual hard drives within the case. As the density increases the number of platters needed to supply any given amount of storage falls, leading to lower costs due to the reduction of mechanical parts inside. It is worth observing dollars per GB for hard drives.

The fact that overall price has remained fairly steady has led to the common measure of the

price/performance ratio in terms of cost per bit. In these terms the increase in density of hard drives becomes much more obvious. IBM's RAMAC from 1956 supplied 5 MB for $50,000, or $10,000 per megabyte. In 1989 a typical 40 MB hard drive from Western Digital retailed for $1199.00, or $30/MB. Drives broke the $1/MB in 1994, and in early 2000 were about 2¢/MB. By 2004 the 250 GB Western Digital Caviar SE listed for $249.99, approaching $1/GB, an improvement of 36 thousand times since 1989, and 10 million since the RAMAC.[5][disputed
] As of 2011, 2TB drives are selling for less than $70, or 3.5¢/GB, an improvement of 1 million times since 1989, and 280 million since the RAMAC. This is all without adjusting for inflation, which adds another factor of about seven times since 1956.

Solid-state storage has seen similar dramatic reductions in cost per bit. In this case the primary determinant of cost is yield, the number of working chips produced in a unit time. Chips are produced in batches printed on the surface of a single large silicon wafer, which is then cut up and non-working examples are discarded. To improve yield, modern fabrication has moved to ever-larger wafers, and made great improvements in the quality of the production environment. Other factors include packaging the resulting wafer, which puts a lower limit on this process of about $1 per completed chip.[6]

The relationship between information density and cost per bit can be illustrated as follows: a memory chip that is half the physical size means that twice as many units can be produced on the same wafer, thus halving the price of each one. As a comparison, DRAM was first introduced commercially in 1971, a 1 kbit part that cost about $50 in large batches, or about 5 cents per bit. 64 Mbit parts were common in 1999, which cost about 0.00002 cents per bit (20 microcents/bit).[6]

See also

References

  1. ^ "Archive HDD Data Sheet" (PDF). Seagate Technology. November 2014.
  2. ^ M. Mallary; et al. (July 2002). IEEE Transactions on Magnetics. 38 (4): 1719–1724 http://ieeexplore.ieee.org/xpl/articleDetails.jsp?tp=&arnumber=1017762&contentType=Journals+%26+Magazines&queryText%3DOne+terabit+per+square+inch+perpendicular+recording+conceptual+design. Retrieved 2 April 2013. {{cite journal}}: Explicit use of et al. in: |author= (help); Missing or empty |title= (help)
  3. ^ "Reading the fine print takes on a new meaning". stanford.edu.
  4. ^ Shilov, Anton (2013-10-29). "WD Continues to Widen Gap with Seagate as Average Selling Prices of Hard Disk Drives Continue to Fall". xbitlabs. xbitlabs.com. Retrieved 2014-08-11. Average selling prices of hard disk drives in $USD
  5. ^ Cost of Hard Drive Storage Space
  6. ^ a b "DRAM 3". iiasa.ac.at.

Category:Density Category:Computer storage media