Forrester Research

Analyst's Photo	Name and Title	Contact information
	Mike Gilpin Vice President, Research Director

Research Coverage

Application Development, Application Development Processes & Tools, Information-As-A-Service, Lean Software, SOA & Web Services, Service-Oriented Architecture

Research Focus

Mike serves Application Development & Delivery professionals. He leads a team of analysts who cover a wide range of practices and technologies, including development and integration tools, application platforms, SOA, BPM, Web services, application suites, and practices and processes for managing development organizations and projects. In his 11 years with Forrester, Mike has covered several of the topics handled by this team and today contributes to Forrester's coverage of Lean software and SOA.

Previous Work Experience

Mike came to Forrester through its acquisition of Giga Information Group. In his 22 years of hands-on experience with IT before joining Giga, Mike spent 10 years as an executive in the software development tools business. Mike led product management, product engineering, and later a product business unit at Intersolv, a leading global vendor of application development tools. There he led the creation and launch of multiple application development and software modeling products and also before that, with seven years at LBMS. Prior to LBMS Mike spent 10 years in IT in various positions, including project manager, systems analyst, DBA, and programmer.
Mike has spoken at numerous industry conferences, and he has chaired Forrester's IT Forum (GigaWorld) five years running, including 2007. He is quoted frequently in industry publications, such as Computerworld, eWEEK, InfoWorld, InformationWeek, and Internet Week, as well as in the Financial Times, The New York Times, and The Wall Street Journal.

Education

Mike earned a B.A. in physics from Rice University, where he also began his work in programming in FORTAN and Algol, including a senior project to do mathematical modeling of complex physical systems using nonlinear partial differential equations.