MINI´«Ã½ Regents to Meet February 21-22
Regents will have a two-day meeting in Lubbock at the MINI´«Ã½ Administration Building.
February 19, 2019 | Contact: Scott Lacefield
The MINI´«Ã½ will meet Thursday and Friday (Feb. 21-22) in Lubbock. The meeting will take place in the Regents Conference Room, First Floor (104A) in the MINI´«Ã½ Administration Building (1508 Knoxville Avenue).
Below are highlights of the topics and items to be discussed at the upcoming meeting, including estimated times with periodic recesses. and a of the meeting will be available online. Parking for news media is available in the C-16 parking lot off of Knoxville Avenue and Texas Tech Parkway.
Thursday, February 21
1:00 p.m. – Call to order; convene Meeting of the Board
1:00 p.m. – Academic, Clinical and Student Affairs Committee
1:40 p.m. – Audit Committee
2:10 p.m. – Facilities Committee
2:40 p.m. – Finance and Administration Committee
3:15 p.m. – Executive session
5:00 p.m. – Following Executive Session, the Board will reconvene into open session as Committee of the Whole
5:00 p.m. – Adjournment
Friday, February 22
8:30 a.m. – Call to order; reconvene Meeting of the Board
- Introductions and Recognitions
9:30 a.m. – Executive Session
11:30 a.m. – Following Executive Session, convene into Open Session
Noon - Adjournment
About the MINI´«Ã½
Established in 1996, the is one of the top public university systems in the state of Texas and nation, consisting
of four universities—, , and .
Headquartered in Lubbock, Texas, the MINI´«Ã½ System is a $2 billion enterprise focused on advancing higher education, health care, research and outreach with approximately 20,000 employees, over 54,000 students, more than 340,000 alumni and an endowment over $1.3 billion.
In its short history, the MINI´«Ã½ System has grown tremendously and is nationally acclaimed, operating on 17 campuses statewide and internationally. Under the dynamic leadership of Chancellor , the MINI´«Ã½ System has set forth a bold vision of excellence, collaboration and innovation and continues to prove that from here, it’s possible.