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Direct Energy, 2018a

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36 2.3 Piezoelectric Devices<br />

Hermann-<br />

Mauguin<br />

Notation<br />

Schoenies<br />

Notation<br />

Crystal System Angles ofPrimitive<br />

Lattice Cell<br />

Lengths of<br />

Primitive<br />

Lattice<br />

Cell<br />

Piezoelec.,<br />

Pockels<br />

Electrooptic,<br />

No<br />

Inversion<br />

Symmetry<br />

1 C1 triclinic α, β, γ ≠90 ◦ a ≠ b ≠ c y y<br />

1 S2 triclinic α, β, γ ≠90 ◦ a ≠ b ≠ c n n<br />

2 C2 monoclinic α, γ =90 ◦ ,β ≠90 ◦ a ≠ b ≠ c y y<br />

m C1h monoclinic α, γ =90 ◦ ,β ≠90 ◦ a ≠ b ≠ c y y<br />

2<br />

m<br />

C2h monoclinic α, γ =90 ◦ ,β ≠90 ◦ a ≠ b ≠ c n n<br />

222 D2, V orthorhombic α, β, γ =90 ◦ a ≠ b ≠ c y n<br />

2mm C2v orthorhombic α, β, γ =90 ◦ a ≠ b ≠ c y y<br />

2<br />

m<br />

2<br />

m<br />

2<br />

m<br />

D2h,Vh orthorhombic α, β, γ =90 ◦ a ≠ b ≠ c n n<br />

4 C4 tetragonal α, β, γ =90 ◦ a = b ≠ c y y<br />

4 S4 tetragonal α, β, γ =90 ◦ a = b ≠ c y n<br />

4<br />

m<br />

C4h tetragonal α, β, γ =90 ◦ a = b ≠ c n n<br />

422 D4 tetragonal α, β, γ =90 ◦ a = b ≠ c y n<br />

4mm C4v tetragonal α, β, γ =90 ◦ a = b ≠ c y y<br />

42m D2d,Vd tetragonal α, β, γ =90 ◦ a = b ≠ c y n<br />

4<br />

m<br />

2<br />

m<br />

2<br />

m<br />

D4h tetragonal α, β, γ =90 ◦ a = b ≠ c n n<br />

3 C3 trigonal α, β, γ ≠90 ◦ a = b = c y y<br />

Pyroelectric<br />

Table 2.2: Summary ofcrystal point groups.

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