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Electric field lines and voltage pot...
~
Dale, Joel Kelly.
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Electric field lines and voltage potentials associated with graphene nanoribbon.
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
Electric field lines and voltage potentials associated with graphene nanoribbon./
作者:
Dale, Joel Kelly.
面頁冊數:
179 p.
附註:
Source: Masters Abstracts International, Volume: 52-01.
Contained By:
Masters Abstracts International52-01(E).
標題:
Engineering, Electronics and Electrical. -
電子資源:
http://pqdd.sinica.edu.tw/twdaoapp/servlet/advanced?query=1540345
ISBN:
9781303179693
Electric field lines and voltage potentials associated with graphene nanoribbon.
Dale, Joel Kelly.
Electric field lines and voltage potentials associated with graphene nanoribbon.
- 179 p.
Source: Masters Abstracts International, Volume: 52-01.
Thesis (M.S.)--The University of Iowa, 2013.
Graphene can be used to create circuits that are almost superconducting, potentially speeding electronic components by as much as 1000 times. Such blazing speed might also help produce ever-tinier computing devices with more power than your clunky laptop. Graphite is a polymorph of the element carbon. Graphite is made up of tiny sheets of graphene. Graphene sheets stack to form graphite with an interplanar spacing of 0.335 nm, which means that a stack of 3 million sheets would be only one millimeter thick. This nano scale 2 dimensional sheet is graphene. Novoselov and Geim's discovery is now the stuff of scientific legend, with the two men being awarded the Nobel Prize in 2010. In 2004, two Russian-born scientists at the University of Manchester stuck Scotch tape to a chunk of graphite, then repeatedly peeled it back until they had the tiniest layer possible. Graphene has exploded on the scene over the past couple of years. "Six years ago, it didn't exist at all, and next year we know that Samsung is planning to release their first mobile-phone screens made of graphene." -- Dr Kostya Novoselov. It is a lattice of hexagons, each vertex tipped with a carbon atom. At the molecular level, it looks like chicken wire. There are two common lattice formations of graphene, armchair and zigzag. The most studied edges, zigzag and armchair, have drastically different electronic properties. Zigzag edges can sustain edge surface states and resonances that are not present in the armchair case Rycerz et al., 2007. This research focused on the armchair graphene nanoribbon formation (acGNR).
ISBN: 9781303179693Subjects--Topical Terms:
626636
Engineering, Electronics and Electrical.
Electric field lines and voltage potentials associated with graphene nanoribbon.
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Graphene can be used to create circuits that are almost superconducting, potentially speeding electronic components by as much as 1000 times. Such blazing speed might also help produce ever-tinier computing devices with more power than your clunky laptop. Graphite is a polymorph of the element carbon. Graphite is made up of tiny sheets of graphene. Graphene sheets stack to form graphite with an interplanar spacing of 0.335 nm, which means that a stack of 3 million sheets would be only one millimeter thick. This nano scale 2 dimensional sheet is graphene. Novoselov and Geim's discovery is now the stuff of scientific legend, with the two men being awarded the Nobel Prize in 2010. In 2004, two Russian-born scientists at the University of Manchester stuck Scotch tape to a chunk of graphite, then repeatedly peeled it back until they had the tiniest layer possible. Graphene has exploded on the scene over the past couple of years. "Six years ago, it didn't exist at all, and next year we know that Samsung is planning to release their first mobile-phone screens made of graphene." -- Dr Kostya Novoselov. It is a lattice of hexagons, each vertex tipped with a carbon atom. At the molecular level, it looks like chicken wire. There are two common lattice formations of graphene, armchair and zigzag. The most studied edges, zigzag and armchair, have drastically different electronic properties. Zigzag edges can sustain edge surface states and resonances that are not present in the armchair case Rycerz et al., 2007. This research focused on the armchair graphene nanoribbon formation (acGNR).
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Graphene has several notable properties that make it worthy of research. The first of which is its remarkable strength. Graphene has a record breaking strength of 200 times greater than steel, with a tensile strength of 130GPa. Graphene has a Young's modulus of 1000, compared to just that of 150 for silicon. To put it into perspective, if you had a sheet of graphene as thick as a piece of cellophane, it would support the weight of a car. If paper were as stiff as graphene, you could hold a 100-yard-long sheet of it at one end without its breaking or bending.
520
$a
Another one of graphene's attractive properties is its electronic band gap, or rather, its lack thereof. Graphene is a Zero Gap Semiconductor. So it has high electron mobility at room temperature. It's a Superconductor. Electron transfer is 100 times faster than Silicon. With zero a band gap, in the massless Dirac Fermion structure, the graphene ribbon is virtually lossless, making it a perfect semiconductor. Even in the massive Dirac Fermion structure, the band gap is 64meV.
520
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This research began, as discussed in Chapter 2, with an armchair graphene nanoribbon unit cell of N=8. There were 16 electron approximation locations (psi) provided per unit cell that spanned varying Fermi energy levels. Due to the atomic scales of the nanoribbon, the carbon atoms are separated by 1.42A The unit vector is given as, a = dx, where d = 3alphacc and alphacc = 1.42A is the carbon bond length. Because of the close proximity of the carbon atoms, the 16 electron approximations could be combined or summed with their opposing lattice neighbors. Using single line approximation allowed us to reduce the 16 points down to 8. Poisson's equation, discussed in Chapter 3, was expanded into the 3 dimensional space, allowing us to calculate the potential (ϕ).
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Once ϕ was obtained, expanding the electric field gradient equation to support 3 dimensions allowed us to calculate the electric field lines associated with those voltage potentials. This was accomplished using computer algorithms, covered in Chapter 4. 3 The field lines and potentials were then rendered in both 2 dimensions and 3 dimensions for observation and those graphics are covered in Chapters 5 and 6. Although graphene unit cells of N=8 and N=5 were used in this research, the algorithms and rendering programs created could easily be adapted to accommodate any size graphene nanoribbon.
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