A virtually ample field that is not ample

A field $K$ is called ample if for every geometrically integral $K$-variety $V$ with a smooth $K$-point, $V(K)$ is Zariski-dense in $V$. A field $K$ is virtually ample if some finite extension of $K$ is ample. We prove that there exists a virtually ample field that is not ample

Optimisation Of Processing Parameters Of Resin System In Development Of Adf Radome Fairings For Tu-142m Aircraft

This report highlights the optimization processing parameters for the resin system used in the fabrication of radomes for the TU-142 M aircraft . The radomes were fabricated using the standardised RIT process developed in-house with optimized parameters

An Analysis of Research Contributions Reflected in Pearl: A Journal of Library and Information Science

The present study investigates research trends in different disciplines of library of information of science field. The analysis indicates that 300 articles are published during 2007–2014. This study analyses the volume-wise distribution of research contributions, authorship pattern, author affiliation and country-wise distribution of research contributions