<xml>
  <records>
    <record>
       <contributors>
          <authors>
             <author>Kotzian, G.</author>
          </authors>
       </contributors>
       <titles>
          <title>
             Possibilities for Transverse Feedback Phase Adjustment by Means of Digital Filters
          </title>
       </titles>
		 <publisher>JACoW</publisher>
       <pub-location>Geneva, Switzerland</pub-location>
		 <isbn>978-3-95450-182-3</isbn>
		 <electronic-resource-num>10.18429/JACoW-IPAC2017-TUPIK095</electronic-resource-num>
		 <language>English</language>
		 <pages>1924-1927</pages>
       <pages>TUPIK095</pages>
       <keywords>
          <keyword>pick-up</keyword>
          <keyword>feedback</keyword>
          <keyword>kicker</keyword>
          <keyword>betatron</keyword>
          <keyword>damping</keyword>
       </keywords>
       <work-type>Contribution to a conference proceedings</work-type>
       <dates>
          <year>2017</year>
          <pub-dates>
             <date>2017-05</date>
          </pub-dates>
       </dates>
       <urls>
          <related-urls>
              <url>http://dx.doi.org/10.18429/JACoW-IPAC2017-TUPIK095</url>
              <url>http://jacow.org/ipac2017/papers/tupik095.pdf</url>
          </related-urls>
       </urls>
       <abstract>
          In transverse feedback systems a phase adjustment is generally required to convert a beam position signal from a pick-up into a momentum correction signal used by a transverse kicker. In this paper we outline several possibilities for phase adjustments using only single pick-ups or the vector combination of two pick-ups. Analytical expressions are given as a function of the fractional tune and the betatron phase advance between the pick-up location and the kicker. The shortest possible digital filter is formulated, including a notch for closed orbit suppression and a free parameter to adjust for betatron phase. We introduce a novel, fully parametrized digital filter with the feature to be insensitive to variations in fractional tune. Examples are given for the SPS transverse feedback system and compared with measurements.
       </abstract>
    </record>
  </records>
</xml>
