SCHLUMBERGER TECHNOLOGY CORPORATIONDownload PDFPatent Trials and Appeals BoardJun 29, 20212020002084 (P.T.A.B. Jun. 29, 2021) Copy Citation UNITED STATES PATENT AND TRADEMARK OFFICE UNITED STATES DEPARTMENT OF COMMERCE United States Patent and Trademark Office Address: COMMISSIONER FOR PATENTS P.O. Box 1450 Alexandria, Virginia 22313-1450 www.uspto.gov APPLICATION NO. FILING DATE FIRST NAMED INVENTOR ATTORNEY DOCKET NO. CONFIRMATION NO. 14/472,505 08/29/2014 Jimmy Klinger IS13.3245-US-NP 7597 48879 7590 06/29/2021 SCHLUMBERGER INFORMATION SOLUTIONS 10001 Richmond Avenue IP Administration Center of Excellence HOUSTON, TX 77042 EXAMINER YUN, CARINA ART UNIT PAPER NUMBER 2194 NOTIFICATION DATE DELIVERY MODE 06/29/2021 ELECTRONIC Please find below and/or attached an Office communication concerning this application or proceeding. The time period for reply, if any, is set in the attached communication. Notice of the Office communication was sent electronically on above-indicated "Notification Date" to the following e-mail address(es): SMarckesoni@slb.com USDocketing@slb.com jalverson@slb.com PTOL-90A (Rev. 04/07) UNITED STATES PATENT AND TRADEMARK OFFICE BEFORE THE PATENT TRIAL AND APPEAL BOARD Ex parte JIMMY KLINGER and LAURENT SOUCHE Appeal 2020-002084 Application 14/472,505 Technology Center 2100 Before JOSEPH L. DIXON, MAHSHID D. SAADAT, and BETH Z. SHAW, Administrative Patent Judges. SAADAT, Administrative Patent Judge. DECISION ON APPEAL STATEMENT OF THE CASE Pursuant to 35 U.S.C. § 134(a), Appellant1 appeals from the Examiner’s decision to reject claims 1–20. We have jurisdiction under 35 U.S.C. § 6(b). We AFFIRM. 1 We use the word Appellant to refer to “applicant” as defined in 37 C.F.R. § 1.42(a). Appellant identifies the real party in interest as Schlumberger Technology Corporation. Appeal Br. 3. Appeal 2020-002084 Application 14/472,505 2 CLAIMED SUBJECT MATTER The claims are directed to structural modeling of a sedimentary basin based on various types of features included in the basin using a mesh grid. See Spec. ¶¶ 2–3. Claim 1, reproduced below, illustrates the claimed subject matter: 1. A method comprising: receiving data for a geologic environment, wherein the data comprise seismic image data of the geologic environment as acquired by acquisition equipment that converts energy signals sensed by sensors to digital samples; generating interpretations of structures in the geologic environment using the seismic image data; computing coarse scale implicit function values at nodes of a coarse mesh model of a region of interest in the geologic environment based at least in part on the interpretations; formulating constraints based at least in part on the seismic image data wherein the constraints comprise at least one orientation constraint for an imaged geologic feature of the geologic environment; solving a system of equations for a finer mesh model, as a seismic image data enhanced stratigraphic model of the geologic environment, subject to the constraints; rendering, to a display, a representation of the imaged geologic feature of the geologic environment using the finer mesh model, wherein the finer mesh model comprises implicit function values at nodes of the finer mesh model based at least in part on solving the system of equations wherein the implicit function values of the finer mesh model more accurately represent the imaged geologic feature of the geologic environment than the implicit function values of the coarse mesh model. Appeal Br. 31 (Claims App.). Appeal 2020-002084 Application 14/472,505 3 REFERENCES The prior art relied upon by the Examiner is: Name Reference Date Kucherov US 2006/0047737 A1 Mar. 2, 2006 Benson US 2012/0010865 A1 Jan. 12, 2012 Aqrawi US 2012/0320712 Al De. 20, 2012 Pita US 2013/0226540 Al Aug. 29, 2013 Mallet US 2013/0262052 Al Oct. 3, 2013 Borcard All-scale spatial analysis of ecological data by means of principal coordinates of neighbour matrices, Ecological Modelling 153, pp. 51–68 2002 REJECTIONS Claims 1–5, 7, 8, 10, 11, and 15–18 stand rejected under 35 U.S.C. § 103 as unpatentable over Mallet, Aqrawi, and Kucherov. Final Act. 3–10. Claim 6 stands rejected under 35 U.S.C. § 103 as being unpatentable over Mallet, Aqrawi, Kucherov, and Benson. Final Act. 10–11. Claims 9 and 12–14 stand rejected under 35 U.S.C. § 103 as unpatentable over Mallet, Aqrawi, Kucherov, and Borcard. Final Act. 11– 14. Claims 19 and 20 stand rejected under 35 U.S.C. § 103 as unpatentable over Mallet, Aqrawi, Kucherov, and Pita. Final Act. 14–15. Appeal 2020-002084 Application 14/472,505 4 OPINION In rejecting claim 1, the Examiner finds Mallet discloses the recited steps of (1) “generating interpretations of structures;” (2) “computing coarse scale implicit function values at nodes of a coarse mesh model;” (3) “formulating constraints;” (4) “solving a system of equations for a finer mesh model;” and (5) “rendering, to a display, a representation of the imaged geologic feature of the geologic environment.” Final Act. 3–5 (citing Mallet ¶¶ 7, 32–36, 88, 254, 264, 274–278). The Examiner further relies on Aqrawi as disclosing “wherein the data comprise seismic image data of the geologic environment as acquired by acquisition equipment that converts energy signals sensed by sensors to digital samples.” Final Act. 5– 6 (citing Aqrawi ¶¶ 2, 44). Additionally, the Examiner relies on Kucherov as disclosing “wherein the implicit function values of the finer mesh model more accurately represent the imaged geologic feature of the geologic environment than the implicit function values of the coarse mesh model.” Final Act. 6 (citing Kucherov ¶ 42). According to the Examiner, one of ordinary skill in the art would have combined Aqrawi with Mallet “to improve seismic volume analysis for purposes of resource extraction” whereas adding Kucherov would have improved accuracy. Final Act. 6. Appellant contends that “Mallet does not disclose a ‘coarse mesh’ and a ‘finer mesh’” because “in Mallet, there is a single 3D mesh, which has values fixed at ‘discrete nodes’ of the single 3D mesh and values interpolated at other nodes of the single 3D mesh.” Appeal Br. 11. Appellant specifically argues “Mallet uses geological data to set values of a horizon function h(x, y, z) (an implicit function) at discrete nodes of a single 3D mesh and then interpolates values at other nodes of the single 3D mesh Appeal 2020-002084 Application 14/472,505 5 subject to constraints.” Id. at 12, (emphasis omitted). Referring to Figure 15 and paragraphs 244–254 of Mallet, Appellant asserts the disclosed function has values at discrete nodes of a single mesh, which are used to interpolate values for other nodes of the single mesh. Appellant also argues that Figure 13 of Mallet shows a single resolution seismic image where the quality of the horizon function h(x, y, z) is inspected and corrected, rather than solving the equation for a finer mesh, as required by claim 1. Id. at 16. Appellant further argues that, although “Kucherov recognizes that ‘[i]n real life systems . . . the accuracy of the simulation improves as the mesh becomes finer’ and ‘accuracy also improves as the time increment between temporal iterations is made shorter,’” adding Kucherov’s teachings to Mallet would not result in the claimed features. Id. at 19. According to Appellant, “Kucherov does not provide evidence sufficient to support fact finding of implicit function values of a coarse mesh and implicit function values of a finer mesh,” and instead, “Kucherov focuses on ‘factors [that] place a premium on rapid convergence of the [real life] system at each time increment’ when the iterative Newton’s method is employed to solve continuity equations derived from fundamental laws of physics.” Id. The Examiner responds that “Appellant does not clearly define the scope and meaning of what is meant by implicit function in the claims” and “[t]here is no evidence that Mallet’s implicit function is any different than that of appellant’s claims.” Ans. 14, (emphasis omitted). The Examiner relies on the broadest, reasonable interpretation of an implicit function and finds that the horizon function h(x, y, z) meets the recited implicit function which may take different forms, as described in paragraphs 33–37 of Mallet. Id. at 14. The Examiner also finds Mallet’s disclosure in paragraphs 271 and Appeal 2020-002084 Application 14/472,505 6 272 of a mesh model of the studied domain, as well as in paragraphs 275 and 276 of interpolating the function h(x, y, z) at the nodes and generating a piecewise continuous function, meets the claimed coarse and finer mesh models because more details are displayed in the model. Id. at 15. With respect to Kucherov, the Examiner also restates the previously mentioned findings where a finer mesh model improves the accuracy of the simulation. Id. We agree with the Examiner’s findings and adopt them as our own. We specifically find that Appellant’s description of how an implicit function is used for building a mesh (see Spec. ¶¶ 76–78, 81–83), which is further improved by interpolation to result in a finer mesh (see Spec. ¶ 140), supports the Examiner’s interpretation of the claim term. See Ans. 14–15. Contrary to Appellant’s contentions (see Appeal Br. 3–4), the broadest reasonable interpretation of the recited steps does not preclude applying the method of generating the mesh model of Mallet in a seismic imagery environment improving the mesh through further iterations. Additionally, the specific equations and their physical environments which Appellant discusses on pages 4–7 of the Reply Brief, although may be related to the subject matter of Appellant’s Application, are not recited in the claims. Appellant also argues that the Examiner’s proposed combination is erroneous because the evidence of record does not support the Examiner’s motivation for combining Mallet with Kucherov and Aqrawi, and specifically, Kucherov is related to continuity equations. Appeal Br. 21; see also id. at 16–19. Similarly, Appellant argues that combining Pita with Mallet to reject claims 19 and 20 is in error because Pita, like Kucherov, relates to continuity equations. See id. at 24–29. We are not persuaded. As Appeal 2020-002084 Application 14/472,505 7 found by the Examiner (Ans. 17–18), the applied prior art references relate to simulation and modelling of three-dimensional bodies based on node data to form a mesh model. Kucherov teaches that a finer mesh formed according to a larger number of nodes results in improved model accuracy. See Kucherov ¶ 42, 54. Here, Appellant is arguing the references individually, whereas the rejection is based on the combination of the cited references where all of the features of the secondary reference need not be bodily incorporated into the primary reference (see In re Keller, 642 F.2d 413, 425 (CCPA 1981)) and the artisan is not compelled to blindly follow the teaching of one prior art reference over the other without the exercise of independent judgment (see Lear Siegler, Inc. v. Aeroquip Corp., 733 F.2d 881, 889 (Fed. Cir. 1984)). We agree with the Examiner that the combination of Mallet with Kucherov’s increased accuracy in a finer mesh and Aqrawi’s seismic imaging based on converting energy signals obtained by sensors to digital samples would have resulted in the recited method, especially when the claimed method is not limited to any particular implicit function or iteration that achieves a finer mesh. See Final Act. 5–6; Ans. 5–6. In other words, this is a combination of familiar elements according to known methods with predicable results. See KSR Int'l Co. v. Teleflex Inc., 550 U.S. 398, 416 (2007) (“The combination of familiar elements according to known methods is likely to be obvious when it does no more than yield predictable results.”). Additionally, the Supreme Court made clear that when considering obviousness, “the analysis need not seek out precise teachings directed to the specific subject matter of the challenged claim, for a court can take account of the inferences and creative steps that a person of ordinary skill in the art would employ.” KSR, Appeal 2020-002084 Application 14/472,505 8 550 U.S. at 418. Furthermore, the skilled artisan is “a person of ordinary creativity, not an automaton,” and this is a case in which the skilled artisan would “be able to fit the teachings of multiple patents together like pieces of a puzzle.” KSR, 550 U.S. at 421. We therefore find the Examiner provided a sufficiently reasonable motivation for one of ordinary skill in the art to combine the references based on the above discussed improvements to Mallet’s system as modified by Aqrawi and Kucherov. CONCLUSION Accordingly, we sustain the Examiner’s obviousness rejection of claims 1–5, 7, 8, 10, 11, and 15–18 over Mallet, Aqrawi, and Kucherov, and claims 19 and 20 over Mallet, Aqrawi, Kucherov, and Pita. We also sustain the Examiner’s obviousness rejection of the remaining appealed claims which are not argued by Appellant separately and with sufficient specificity. See Appeal Br. 21–24, 29–30. DECISION SUMMARY In summary: Claims Rejected 35 U.S.C. § Reference(s)/Basis Affirmed Reversed 1–5, 7, 8, 10, 11, 15– 18 103 Mallet, Aqrawi, Kucherov 1–5, 7, 8, 10, 11, 15– 18 6 103 Mallet, Aqrawi, Kucherov, Benson 6 9, 12–14 103 Mallet, Aqrawi, Kucherov, Borcard 9, 12–14 19, 20 103 Mallet, Aqrawi, Kucherov, Pita 19, 20 Overall Outcome 1–20 Appeal 2020-002084 Application 14/472,505 9 TIME PERIOD FOR RESPONSE No time period for taking any subsequent action in connection with this appeal may be extended under 37 C.F.R. § 1.136(a). See 37 C.F.R. § 1.136(a)(1)(iv). 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