Takao Momoi

发表

31. A Long Wave in the Vicinity of an Estuary[II] : An Analysis by the Method of the Buffer Domain

Takao Momoi, 1965 .

8. A Motion of Water Excited by an Earthquake[I]. : The Case of a Rectangular Basin(one-dimensional)

Takao Momoi, 1965 .

60. A Long Wave in the Vicinity of an Estuary [5]

Takao Momoi, 1969 .

The Directivity of Tsunami due to the Bottom Irregularities [I]

Takao Momoi, 1963 .

40. A Long Wave around a Breakwater [8] : Case of Oblique Incidence

Takao Momoi, 1969 .

An Example of Application of the General Method of Treating Water Waves Produced by a Vibrating Bottom with an Arbitrary Form

Takao Momoi, 1962 .

Long Waves around a Circular Island [I].

Takao Momoi, 1967 .

On the Directivity of Water Waves Generated by a Virating Elliptic Wave Source

Takao Momoi, 1962 .

A Long Wave in the Vicinity of an Estuary [III].

Takao Momoi, 1967 .

43. A Long Wave around a Breakwater : Case of Perpendicular Incidence[5]

Takao Momoi, 1967 .

Long Waves around a Convex or Concave Bottom

Takao Momoi, 1967 .

11. A Long Wave around a Breakwater [6] : Case of Lateral Incidence

Takao Momoi, 1968 .

Some remarks on Generation of Waves from Elliptical Wave Origin

Takao Momoi, 1963 .

46. A Long Wave in a Rectangular Bay [1] : Case of Normal Incidence

Takao Momoi, 1970 .

Tsunami in a T-shaped Canal

Takao Momoi, 1963 .

General Method of Treatment of Tsunami Caused by the Displacement of a Portion of the Bottom with an Arbitrary Form

Takao Momoi, 1962 .

Tsunami in an L-shaped Canal [IV] : the fourth Approximation

Takao Momoi, 1966 .

37. Construction of Refraction Diagrams of Tsunami[I]

Takao Momoi, 1965 .

30. A Long Wave around α Breakwater[7] : Case of Normal Incidence

Takao Momoi, 1969 .

19. The Method of the "Buffer Domain" in Water with a Step Bottom[I]

Takao Momoi, 1965 .

The Directivity of Tsunami(1) : The Case of Instantaneously and Uniformly Elevated Elliptic Wave Origin

Takao Momoi, 1962 .

Tsunami in an L-shaped Canal [I]

Takao Momoi, 1963 .

33. A Long Wave around a Breakwater with Finite Thickness[1] : Case of Normal Incidence

Takao Momoi, 1970 .