Growing community of inventors

Wroclaw, Poland

Pawel Jasionowski

Average Co-Inventor Count = 1.61

ph-index = 3

The patent ph-index is calculated by counting the number of publications for which an author has been cited by other authors at least that same number of times.

Forward Citations = 25

Pawel JasionowskiGeorge E Stark (4 patents)Pawel JasionowskiFiras Bouz (4 patents)Pawel JasionowskiDaniel S Riley (3 patents)Pawel JasionowskiMichael H Roehl (3 patents)Pawel JasionowskiSteven J Mazzuca (2 patents)Pawel JasionowskiDaniel Grey Yates (1 patent)Pawel JasionowskiPawel Jasionowski (12 patents)George E StarkGeorge E Stark (20 patents)Firas BouzFiras Bouz (13 patents)Daniel S RileyDaniel S Riley (12 patents)Michael H RoehlMichael H Roehl (6 patents)Steven J MazzucaSteven J Mazzuca (8 patents)Daniel Grey YatesDaniel Grey Yates (4 patents)
..
Inventor’s number of patents
..
Strength of working relationships

Company Filing History:

1. International Business Machines Corporation (8 from 164,108 patents)

2. Kyndryl, Inc. (4 from 549 patents)


12 patents:

1. 11610136 - Predicting the disaster recovery invocation response time

2. 11601347 - Identification of incident required resolution time

3. 11410054 - Cognitive prediction of problematic servers in unknown server group

4. 11321162 - Incident root cause analysis using Galois connections

5. 11042812 - Optimized testing of quantum-logic circuits

6. 10999140 - Mitigation of likelihood and impact of a server-reconfiguration failure

7. 10567226 - Mitigating risk and impact of server-change failures

8. 10393807 - Reducing complexity when testing quantum-logic circuits

9. 10084645 - Estimating server-change risk by corroborating historic failure rates, predictive analytics, and user projections

10. 10082539 - Using direct sums and invariance groups to test partially symmetric quantum-logic circuits

11. 9864954 - Optimized testing of a partially symmetric quantum-logic circuit

12. 9665829 - Optimizing testing of a partially symmetric quantum-logic circuit by using wreath products and invariance groups

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