The need for speed : Maximizing random walks speed on fixed environments

We study nearest neighbor random walks on fixed environments of $\mathbb{Z}$ composed of two point types : $(1/2,1/2)$ and $(p,1-p)$ for $p>1/2$. We show that for every environment with density of $p$ drifts bounded by $\lambda$ we have $\limsup_{n\rightarrow\infty}\frac{X_n}{n}\leq (2p-1)\lambda$, where $X_n$ is a random walk on the environment. In addition up to some integer effect the environment which gives the best speed is given by equally spaced drifts

Getting Ahead or Losing Ground: Economic Mobility in America

Combines earlier research to present a comprehensive analysis of relative mobility, absolute mobility, and changes in income inequality. Focuses on intergenerational mobility, immigrants, comparisons by gender and race, and the role of education

It's Time for Summer: An Analysis of Recent Policy and Funding Opportunities

Recommends ways to improve and expand summer learning programs by better coordinating federal, state and local programs, including ensuring that federal program regulations explicitly allow spending for summer programs and creating funding collaboratives

10. The Academic Departments

Includes: Collective Bargaining, Labor Law, and Labor History: The Department of Economic and Social Statistics; Labor Economics and Income Security Department: A Parent Department: Human Resources and Administration; The Organizational Behavior Department; Evolution of the Human Resources and Administration Department