马克·罗伯格（Mark Roberge） 2007年至2013年任HubSpot全球销售与服务高级副总裁，任职期间，实现了客户从1个至12000个以上的扩张，以及员工从1人至数百人的增长。马克拥有麻省理工学院斯隆管理学院的工商管理硕士学位和洛杉矶大学的工程学士学位。 他曾在《华尔街日报》《福布斯杂志》《公司杂志》《波士顿环球报》和《哈佛商业评论》上发表过文章。马克目前担任HubSpot销售部的首席收入官。

In this pioneering examination of the scientific principles behind success, a leading researcher reveals the surprising ways in which we can turn achievement into success. Too often, accomplishment does not equate to success. We did the work but didn't get the promotion; we played hard but weren't recognized; we had the idea but didn't get the credit. We've always been told tha...(展开全部)

In the bestselling tradition of Malcom Gladwell, James Gleick, and Nate Silver, prominent professor László Barabási gives us a trailblazing book that promises to transform the very foundations of how our success-obsessed society approaches their professional careers, life pursuits and long-term goals. Too often, accomplishment does not equal success. We did the work but didn't ...(展开全部)

In this pioneering examination of the scientific principles behind success, a leading researcher reveals the surprising ways in which we can turn achievement into success. Too often, accomplishment does not equate to success. We did the work but didn't get the promotion; we played hard but weren't recognized; we had the idea but didn't get the credit. We've always been told tha...(展开全部)

Leonhard Euler's polyhedron formula describes the structure of many objects - from soccer balls and gemstones to Buckminster Fuller's buildings and giant all-carbon molecules. Yet Euler's formula is so simple it can be explained to a child. "Euler's Gem" tells the illuminating story of this indispensable mathematical idea. From ancient Greek geometry to today's cutting-edge res...(展开全部)

Leonhard Euler's polyhedron formula describes the structure of many objects - from soccer balls and gemstones to Buckminster Fuller's buildings and giant all-carbon molecules. Yet Euler's formula is so simple it can be explained to a child. "Euler's Gem" tells the illuminating story of this indispensable mathematical idea. From ancient Greek geometry to today's cutting-edge res...(展开全部)

The Arthur-Selberg trace formula is an equality between two kinds of traces; the geometric terms given by the conjugacy classes of a group and the spectral terms given by the induced representations. In general, these terms require a truncation in order to converge, which leads to an equality of truncated kernels. The formulas are difficult in general and even the case of GL(2)...(展开全部)

The Arthur-Selberg trace formula is an equality between two kinds of traces; the geometric terms given by the conjugacy classes of a group and the spectral terms given by the induced representations. In general, these terms require a truncation in order to converge, which leads to an equality of truncated kernels. The formulas are difficult in general and even the case of GL(2)...(展开全部)