Patent
US 8,999,201BH₃NH₃
FIG 2 is a graph showing a result of calculating a band gap of graphene substituted with B and N according to density function theory,
FIG 2 is a graph showing a result of calculating a band gap of graphene substituted with B and N according to density function theory,
FIG 3 is a schematic diagram of graphene in which a band gap is formed according to example embodiments,
FIG 4 is a graph showing a result of calculating a band gap of graphene substituted with hexagonal boron nit ri de according to the density function theory, and 2 Atty Dkt No 2557S 1 -001575-US-DVA
FIG 4 is a graph showing a result of calculating a band gap of graphene substituted with hexagonal boron nit ri de according to the density function theory, and 2 Atty Dkt No 2557S 1 -001575-US-DVA
FIG 5 is a sectional view of a field effect transistor including graphene according to example embodiments
Thickness | ≤ 10000000000000 cm | — |
BH₃NH₃
FIG 2 is a graph showing a result of calculating a band gap of graphene substituted with B and N according to density function theory,
FIG 2 is a graph showing a result of calculating a band gap of graphene substituted with B and N according to density function theory,
FIG 3 is a schematic diagram of graphene in which a band gap is formed according to example embodiments,
FIG 4 is a graph showing a result of calculating a band gap of graphene substituted with hexagonal boron nit ri de according to the density function theory, and 2 Atty Dkt No 2557S 1 -001575-US-DVA
FIG 4 is a graph showing a result of calculating a band gap of graphene substituted with hexagonal boron nit ri de according to the density function theory, and 2 Atty Dkt No 2557S 1 -001575-US-DVA
FIG 5 is a sectional view of a field effect transistor including graphene according to example embodiments
Thickness | ≤ 10000000000000 cm | — |
BH₃NH₃
FIG 2 is a graph showing a result of calculating a band gap of graphene substituted with B and N according to density function theory,
FIG 2 is a graph showing a result of calculating a band gap of graphene substituted with B and N according to density function theory,
FIG 3 is a schematic diagram of graphene in which a band gap is formed according to example embodiments,
FIG 4 is a graph showing a result of calculating a band gap of graphene substituted with hexagonal boron nit ri de according to the density function theory, and 2 Atty Dkt No 2557S 1 -001575-US-DVA
FIG 4 is a graph showing a result of calculating a band gap of graphene substituted with hexagonal boron nit ri de according to the density function theory, and 2 Atty Dkt No 2557S 1 -001575-US-DVA
FIG 5 is a sectional view of a field effect transistor including graphene according to example embodiments
Thickness | ≤ 10000000000000 cm | — |
BH₃NH₃
FIG 2 is a graph showing a result of calculating a band gap of graphene substituted with B and N according to density function theory,
FIG 2 is a graph showing a result of calculating a band gap of graphene substituted with B and N according to density function theory,
FIG 3 is a schematic diagram of graphene in which a band gap is formed according to example embodiments,
FIG 4 is a graph showing a result of calculating a band gap of graphene substituted with hexagonal boron nit ri de according to the density function theory, and 2 Atty Dkt No 2557S 1 -001575-US-DVA
FIG 4 is a graph showing a result of calculating a band gap of graphene substituted with hexagonal boron nit ri de according to the density function theory, and 2 Atty Dkt No 2557S 1 -001575-US-DVA
FIG 5 is a sectional view of a field effect transistor including graphene according to example embodiments
Thickness | ≤ 10000000000000 cm | — |