Pier 99 (Portland, Oregon)
- Title
- Pier 99 (Portland, Oregon)
- LC Subject
- Architecture, American Architecture--United States
- Alternative
- Totem Pole Marina (Portland, Oregon)
- Creator
- Storrs, John W. Pierson, James G.
- Photographer
- Keeney, Rosalind Clark, 1945-
- Creator Display
- John W. Storrs (architect, 1920-2003) James G. Pierson (engineer)
- Description
- This image is included in Building Oregon: Architecture of Oregon and the Pacific Northwest, a digital collection which provides documentation about the architectural heritage of the Pacific Northwest. Document: Section 106 Documentation Form, 2008
- Provenance
- University of Oregon Libraries
- Temporal
- 1960-1969
- Work Type
- architecture (object genre) built works exterior views plans (orthographic projections) architectural drawings (visual works) office buildings showroom piers (marine landings)
- Latitude
- 45.603676
- Longitude
- -122.681642
- Location
- Portland >> Multnomah County >> Oregon >> United States Multnomah County >> Oregon >> United States Oregon >> United States United States
- Street Address
- 1441 North Marine Drive
- Date
- 1960
- View Date
- 2008
- Identifier
- OR_Multnomah_Portland_Pier99.pdf
- Rights
- In Copyright - Educational Use Permitted
- Type
- Image
- Format
- application/pdf
- Set
- Building Oregon
- Primary Set
- Building Oregon
- Institution
- University of Oregon
- Note
- 'The Totem Pole Marina building is a unique example of a mid century modern thin-shell roof building featuring a wooden hyperbolic paraboloid roof. It was constructed in the spirit of the Northwest Regional Style combing modern technology and design using wood. It is significant as the only known extant wooden hyperbolic-paraboloid roof building in Portland and perhaps Oregon. It is also significant for its association with architect John Storrs and engineer James G. Pierson. Storrs was one of Oregon’s leading mid century architects and Pierson was one of Oregon’s leading structural engineers. According to the Marian Webster Dictionary a hyperbolic paraboloid is defined as a saddle-shaped quadric surface. The Journal of On-line Mathematics says that the name stems from the fact that their vertical cross sections are parabolas, while the horizontal cross sections are more complicated than with an elliptic paraboloid. The elliptic paraboloid is shaped like an oval cup and can hav
