Ultrasound is used extensively in industry for the detection and chara
cterization of defects in critical engineering structures. Similar tec
hniques could be used in dentistry if a thorough understanding of ultr
asonic wave propagation in teeth were available. This paper presents a
hypothesis that finite element analysis can be used to solve the hype
rbolic partial differential equation which governs ultrasonic wave pro
pagation in teeth. A three-layer tooth phantom based on the geometry o
f a human second molar is used to illustrate the validity of this hypo
thesis. Simulated wave propagation studies are described for the tooth
phantom with a gold crown layer, with an amalgam restoration insertio
n, and containing a cavity. Results clearly show the finite element co
de's ability to predict and visualize ultrasonic wave propagation in c
omplex dental structures.